28 results on '"ten Tusscher, Kirsten H. W. J."'
Search Results
2. The rise of scientific machine learning: a perspective on combining mechanistic modelling with machine learning for systems biology.
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Noordijk, Ben, Gomez, Monica L. Garcia, ten Tusscher, Kirsten H. W. J., de Ridder, Dick, van Dijk, Aalt D. J., and Smith, Robert W.
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SCIENCE education ,PHENOMENOLOGICAL biology ,INSTRUCTIONAL systems ,SYNTHETIC biology ,LIFE sciences ,MACHINE learning ,SYSTEMS biology - Abstract
Both machine learning and mechanistic modelling approaches have been used independently with great success in systems biology. Machine learning excels in deriving statistical relationships and quantitative prediction from data, while mechanistic modelling is a powerful approach to capture knowledge and infer causal mechanisms underpinning biological phenomena. Importantly, the strengths of one are the weaknesses of the other, which suggests that substantial gains can be made by combining machine learning with mechanistic modelling, a field referred to as Scientific Machine Learning (SciML). In this review we discuss recent advances in combining these two approaches for systems biology, and point out future avenues for its application in the biological sciences. [ABSTRACT FROM AUTHOR]
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- 2024
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3. Parallels between drought and flooding: An integrated framework for plant eco‐physiological responses to water stress
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Chen, Siluo, primary, ten Tusscher, Kirsten H. W. J., additional, Sasidharan, Rashmi, additional, Dekker, Stefan C., additional, and de Boer, Hugo J., additional
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- 2023
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4. Parallels between drought and flooding: An integrated framework for plant eco-physiological responses to water stress
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Chen, Siluo, ten Tusscher, Kirsten H. W. J., Sasidharan, Rashmi, Dekker, Stefan C., de Boer, Hugo J., Chen, Siluo, ten Tusscher, Kirsten H. W. J., Sasidharan, Rashmi, Dekker, Stefan C., and de Boer, Hugo J.
- Abstract
Drought and flooding occur at opposite ends of the soil moisture spectrum yet their resulting stress responses in plants share many similarities. Drought limits root water uptake to which plants respond with stomatal closure and reduced leaf gas exchange. Flooding limits root metabolism due to soil oxygen deficiency, which also limits root water uptake and leaf gas exchange. As drought and flooding can occur consecutively in the same system and resulting plant stress responses share similar mechanisms, a single theoretical framework that integrates plant responses over a continuum of soil water conditions from drought to flooding is attractive. Based on a review of recent literature, we integrated the main plant eco-physiological mechanisms in a single theoretical framework with a focus on plant water transport, plant oxygen dynamics, and leaf gas exchange. We used theory from the soil–plant–atmosphere continuum modeling as “backbone” for our framework, and subsequently incorporated interactions between processes that regulate plant water and oxygen status, abscisic acid and ethylene levels, and the resulting acclimation strategies in response to drought, waterlogging, and complete submergence. Our theoretical framework provides a basis for the development of mathematical models to describe plant responses to the soil moisture continuum from drought to flooding.
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- 2023
5. Parallels between drought and flooding: An integrated framework for plant eco-physiological responses to water stress
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Environmental Sciences, Sub Theoretical Biology, Sub Plant Stress Resilience, Global Ecohydrology and Sustainability, Theoretical Biology and Bioinformatics, Plant Stress Resilience, Chen, Siluo, ten Tusscher, Kirsten H. W. J., Sasidharan, Rashmi, Dekker, Stefan C., de Boer, Hugo J., Environmental Sciences, Sub Theoretical Biology, Sub Plant Stress Resilience, Global Ecohydrology and Sustainability, Theoretical Biology and Bioinformatics, Plant Stress Resilience, Chen, Siluo, ten Tusscher, Kirsten H. W. J., Sasidharan, Rashmi, Dekker, Stefan C., and de Boer, Hugo J.
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- 2023
6. Modeling Evolution of Developmental Gene Regulatory Networks
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Vroomans, Renske M. A., primary and ten Tusscher, Kirsten H. W. J., additional
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- 2018
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7. Around the clock: gradient shape and noise impact the evolution of oscillatory segmentation dynamics
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Vroomans, Renske M. A., Hogeweg, Paulien, and ten Tusscher, Kirsten H. W. J.
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- 2018
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8. Parallels between drought and flooding: an integrated framework for plant eco-physiological responses to water stress
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Chen, Siluo, primary, Sasidharan, Rashmi, additional, Dekker, Stefan C., additional, ten Tusscher, Kirsten H. W. J., additional, and de Boer, Hugo J., additional
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- 2022
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9. Modeling Evolution of Developmental Gene Regulatory Networks
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Sub Theoretical Biology, Theoretical Biology and Bioinformatics, Vroomans, Renske M. A., Ten Tusscher, Kirsten H. W. J., Nuño de la Rosa, Laura, Müller, Gerd B., Sub Theoretical Biology, Theoretical Biology and Bioinformatics, Vroomans, Renske M. A., Ten Tusscher, Kirsten H. W. J., Nuño de la Rosa, Laura, and Müller, Gerd B.
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- 2021
10. Halotropism requires Phospholipase Dζ1-mediated modulation of cellular polarity of auxin transport carriers
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Korver, Ruud A, van den Berg, Thea, Meyer, A Jessica, Galvan-Ampudia, Carlos S, Ten Tusscher, Kirsten H W J, Testerink, Christa, Korver, Ruud A, van den Berg, Thea, Meyer, A Jessica, Galvan-Ampudia, Carlos S, Ten Tusscher, Kirsten H W J, and Testerink, Christa
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- 2020
11. Discrete mechanical growth model for plant tissue
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Weise, Louis D, Ten Tusscher, Kirsten H W J, Weise, Louis D, and Ten Tusscher, Kirsten H W J
- Abstract
We present a discrete mechanical model to study plant development. The method is built up of mass points, springs and hinges mimicking the plant cell wall's microstructure. To model plastic growth the resting lengths of springs are adjusted; when springs exceed a threshold length, new mass points, springs and hinges, are added. We formulate a stiffness tensor for the springs and hinges as a function of the fourth rank tensor of elasticity and the geometry of the mesh. This allows us to approximate the material law as a generalized orthotropic Hooke's law, and control material properties during growth. The material properties of the model are illustrated in numerical simulations for finite strain and plastic growth. To solve the equations of motion of mass points we assume elastostatics and use Verlet integration. The method is demonstrated in simulations when anisotropic growth causes emergent residual strain fields in cell walls and a bending of tissue. The method can be used in multilevel models to study plant development, for example by coupling it to models for cytoskeletal, hormonal and gene regulatory processes.
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- 2019
12. Discrete mechanical growth model for plant tissue
- Author
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Sub Theoretical Biology, Theoretical Biology and Bioinformatics, Weise, Louis D, Ten Tusscher, Kirsten H W J, Sub Theoretical Biology, Theoretical Biology and Bioinformatics, Weise, Louis D, and Ten Tusscher, Kirsten H W J
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- 2019
13. Discrete Mechanical Growth Model for Plant Tissue
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Weise, Louis D, Ten Tusscher, Kirsten H W J, Sub Theoretical Biology, Theoretical Biology and Bioinformatics, Sub Theoretical Biology, and Theoretical Biology and Bioinformatics
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0106 biological sciences ,0301 basic medicine ,Bending ,Plant Science ,Orthotropic material ,01 natural sciences ,Stiffness ,Plant Tissues ,Cell Wall ,Stiffness matrix ,Plant Growth and Development ,Physics ,Multidisciplinary ,Plant Anatomy ,Classical Mechanics ,Equations of motion ,Mechanics ,Condensed Matter Physics ,Deformation ,Root Growth ,Finite strain theory ,Physical Sciences ,Medicine ,Verlet integration ,Cellular Structures and Organelles ,Plant Cell Walls ,Cellular Types ,Material properties ,Research Article ,Science ,Plant Cell Biology ,Materials Science ,Material Properties ,Hinge ,Plant Development ,Models, Biological ,03 medical and health sciences ,Cell Walls ,Plant Cells ,Mechanical Properties ,Elasticity (economics) ,Damage Mechanics ,Biology and Life Sciences ,Cell Biology ,030104 developmental biology ,Anisotropy ,010606 plant biology & botany ,Developmental Biology - Abstract
We present a discrete mechanical model to study plant development. The method is built up of mass points, springs and hinges mimicking the plant cell wall’s microstructure. To model plastic growth the resting lengths of springs are adjusted; when springs exceed a threshold length, new mass points, springs and hinges, are added. We formulate a stiffness tensor for the springs and hinges as a function of the fourth rank tensor of elasticity and the geometry of the mesh. This allows us to approximate the material law as a generalized orthotropic Hooke’s law, and control material properties during growth. The material properties of the model are illustrated in numerical simulations for finite strain and plastic growth. To solve the equations of motion of mass points we assume elastostatics and use Verlet integration. The method is demonstrated in simulations when anisotropic growth causes emergent residual strain fields in cell walls and a bending of bulk tissue. The method can be used in multilevel models to study plant development, for example by coupling it to models for cytoskeletal, hormonal and gene regulatory processes.
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- 2018
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14. Discrete mechanical growth model for plant tissue
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Weise, Louis D., primary and ten Tusscher, Kirsten H. W. J., additional
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- 2019
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15. In silico evo-devo: reconstructing stages in the evolution of animal segmentation
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Hogeweg, Paulien, ten Tusscher, Kirsten H. W. J., Davis, GK, Patel, NH, Peel, A, Akam, M, Couso, JP, Budd, GE, Seaver, EC, Minelli, A, Fusco, G, Tautz, D, Jacobs, DK, Hughes, NC, Fitz-Gibbon, ST, Winchell, CJ, Blair, SS, Wanninger, A, Kristof, A, Brinkmann, N, Chipman, AD, Richmond, DL, Oates, AC, Gold, DA, Runnegar, B, Gehling, JG, Rivera, A, Weisblat, D, Williams, T, Blachuta, B, Hegna, TA, Nagy, LM, Balavoine, G, Bénazéraf, B, Pourquié, O, Mayer, G, Kato, C, Quast, B, Chisholm, RH, Landman, KA, Quinn, LM, Nakamoto, A, Hester, SD, Constantinou, SJ, Blaine, WG, Tewksbury, AB, Matei, MT, Williams, TA, Graham, A, Butts, T, Lumsden, A, Kiecker, C, François, P, Hakim, V, Siggia, ED, Fujimoto, K, Ishihara, S, Kaneko, K, Tusscher, KH, Hogeweg, P, Crombach, A, Salazar-Ciudad, I, Newman, SA, Solé, RV, Pankratz, MJ, Jäckle, H, Crampin, EJ, Hackborn, WW, Maini, PK, Harper, JL, Rosen, BR, White, J, Tusscher, KHWJ, Petersen, CP, Reddien, PW, Martin, BL, Kimelman, D, Young, T, Rowland, JE, Ven, C, Bialecka, M, Novoa, A, Carapuco, M, Nes, J, Graaff, W, Duluc, I, Freund, J-N, Beck, F, Mallo, M, Deschamps, J, Meinhardt, H, Kappen, C, Schughart, K, Ruddle, FH, Sub Theoretical Biology, Dep Biologie, and Theoretical Biology and Bioinformatics
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0301 basic medicine ,lcsh:Evolution ,Biology ,Bilaterian evolution ,03 medical and health sciences ,0302 clinical medicine ,Segmentation ,Plant Genetics & Genomics ,lcsh:QH359-425 ,Genetics ,Determinate growth ,Ecology, Evolution, Behavior and Systematics ,Selection (genetic algorithm) ,Evolutionary Biology ,In silico evolution ,Mechanism (biology) ,Posterior signalling ,Research ,Paleontology ,Indeterminate growth ,030104 developmental biology ,Order (biology) ,Evolutionary biology ,Evolutionary developmental biology ,Axis extension ,Developmental biology ,Zoology ,030217 neurology & neurosurgery ,Morphogen ,Developmental Biology - Abstract
Background The evolution of animal segmentation is a major research focus within the field of evolutionary–developmental biology. Most studied segmented animals generate their segments in a repetitive, anterior-to-posterior fashion coordinated with the extension of the body axis from a posterior growth zone. In the current study we ask which selection pressures and ordering of evolutionary events may have contributed to the evolution of this specific segmentation mode. Results To answer this question we extend a previous in silico simulation model of the evolution of segmentation by allowing the tissue growth pattern to freely evolve. We then determine the likelihood of evolving oscillatory sequential segmentation combined with posterior growth under various conditions, such as the presence or absence of a posterior morphogen gradient or selection for determinate growth. We find that posterior growth with sequential segmentation is the predominant outcome of our simulations only if a posterior morphogen gradient is assumed to have already evolved and selection for determinate growth occurs secondarily. Otherwise, an alternative segmentation mechanism dominates, in which divisions occur in large bursts through the entire tissue and all segments are created simultaneously. Conclusions Our study suggests that the ancestry of a posterior signalling centre has played an important role in the evolution of sequential segmentation. In addition, it suggests that determinate growth evolved secondarily, after the evolution of posterior growth. More generally, we demonstrate the potential of evo-devo simulation models that allow us to vary conditions as well as the onset of selection pressures to infer a likely order of evolutionary innovations. Electronic supplementary material The online version of this article (doi:10.1186/s13227-016-0052-8) contains supplementary material, which is available to authorized users.
- Published
- 2016
16. Discrete Mechanical Growth Model for Plant Tissue
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Weise, Louis D., primary and ten Tusscher, Kirsten H. W. J., additional
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- 2018
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17. Segment-Specific Adhesion as a Driver of Convergent Extension
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Vroomans, Renske M A, Hogeweg, P, ten Tusscher, Kirsten H W J, Theoretical Biology and Bioinformatics, Sub Theoretical Biology, Theoretical Biology and Bioinformatics, and Sub Theoretical Biology
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Body Patterning ,Evolution ,Biology ,Models, Biological ,Cellular and Molecular Neuroscience ,Behavior and Systematics ,Modelling and Simulation ,Cell polarity ,Genetics ,Cell Adhesion ,Animals ,Computer Simulation ,Cell adhesion ,Cytoskeleton ,Molecular Biology ,lcsh:QH301-705.5 ,Ecology, Evolution, Behavior and Systematics ,Ecology ,Convergent extension ,Dynamics (mechanics) ,Cellular Potts model ,Computational Biology ,Anatomy ,Extension (predicate logic) ,Computational Theory and Mathematics ,lcsh:Biology (General) ,Modeling and Simulation ,Neuroscience ,Research Article - Abstract
Convergent extension, the simultaneous extension and narrowing of tissues, is a crucial event in the formation of the main body axis during embryonic development. It involves processes on multiple scales: the sub-cellular, cellular and tissue level, which interact via explicit or intrinsic feedback mechanisms. Computational modelling studies play an important role in unravelling the multiscale feedbacks underlying convergent extension. Convergent extension usually operates in tissue which has been patterned or is currently being patterned into distinct domains of gene expression. How such tissue patterns are maintained during the large scale tissue movements of convergent extension has thus far not been investigated. Intriguingly, experimental data indicate that in certain cases these tissue patterns may drive convergent extension rather than requiring safeguarding against convergent extension. Here we use a 2D Cellular Potts Model (CPM) of a tissue prepatterned into segments, to show that convergent extension tends to disrupt this pre-existing segmental pattern. However, when cells preferentially adhere to cells of the same segment type, segment integrity is maintained without any reduction in tissue extension. Strikingly, we demonstrate that this segment-specific adhesion is by itself sufficient to drive convergent extension. Convergent extension is enhanced when we endow our in silico cells with persistence of motion, which in vivo would naturally follow from cytoskeletal dynamics. Finally, we extend our model to confirm the generality of our results. We demonstrate a similar effect of differential adhesion on convergent extension in tissues that can only extend in a single direction (as often occurs due to the inertia of the head region of the embryo), and in tissues prepatterned into a sequence of domains resulting in two opposing adhesive gradients, rather than alternating segments., Author Summary The process of convergent extension is a major contributor to the formation of the anterior-posterior body axis in the early embryo. Convergent extension refers to the directed movement of cells that leads to the extension of tissue in one direction and narrowing of the tissue in the perpendicular direction. Often, convergent extension occurs in tissue which already contains distinct domains of gene expression such as segments, and it is unclear how these patterns are maintained despite extensive cell movement. Interestingly, experimental evidence suggests that these tissue patterns may drive rather than be compromised by convergent extension. However, existing computational models aimed at unravelling the mechanisms of convergent extension have thus far only studied the process in homogeneous tissues. With our model, we demonstrate that in a segmented tissue, preferential adhesion of cells to other cells within the same segment type is required to maintain the tissue pattern during convergent extension. Furthermore, such segment-specific adhesion is by itself capable of driving convergent extension.
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- 2015
18. In silico evo-devo: reconstructing stages in the evolution of animal segmentation
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Sub Theoretical Biology, Dep Biologie, Theoretical Biology and Bioinformatics, Hogeweg, Paulien, ten Tusscher, Kirsten H. W. J., Davis, GK, Patel, NH, Peel, A, Akam, M, Couso, JP, Budd, GE, Seaver, EC, Minelli, A, Fusco, G, Tautz, D, Jacobs, DK, Hughes, NC, Fitz-Gibbon, ST, Winchell, CJ, Blair, SS, Wanninger, A, Kristof, A, Brinkmann, N, Chipman, AD, Richmond, DL, Oates, AC, Gold, DA, Runnegar, B, Gehling, JG, Rivera, A, Weisblat, D, Williams, T, Blachuta, B, Hegna, TA, Nagy, LM, Balavoine, G, Bénazéraf, B, Pourquié, O, Mayer, G, Kato, C, Quast, B, Chisholm, RH, Landman, KA, Quinn, LM, Nakamoto, A, Hester, SD, Constantinou, SJ, Blaine, WG, Tewksbury, AB, Matei, MT, Williams, TA, Graham, A, Butts, T, Lumsden, A, Kiecker, C, François, P, Hakim, V, Siggia, ED, Fujimoto, K, Ishihara, S, Kaneko, K, Tusscher, KH, Hogeweg, P, Crombach, A, Salazar-Ciudad, I, Newman, SA, Solé, RV, Pankratz, MJ, Jäckle, H, Crampin, EJ, Hackborn, WW, Maini, PK, Harper, JL, Rosen, BR, White, J, Tusscher, KHWJ, Petersen, CP, Reddien, PW, Martin, BL, Kimelman, D, Young, T, Rowland, JE, Ven, C, Bialecka, M, Novoa, A, Carapuco, M, Nes, J, Graaff, W, Duluc, I, Freund, J-N, Beck, F, Mallo, M, Deschamps, J, Meinhardt, H, Kappen, C, Schughart, K, Ruddle, FH, Sub Theoretical Biology, Dep Biologie, Theoretical Biology and Bioinformatics, Hogeweg, Paulien, ten Tusscher, Kirsten H. W. J., Davis, GK, Patel, NH, Peel, A, Akam, M, Couso, JP, Budd, GE, Seaver, EC, Minelli, A, Fusco, G, Tautz, D, Jacobs, DK, Hughes, NC, Fitz-Gibbon, ST, Winchell, CJ, Blair, SS, Wanninger, A, Kristof, A, Brinkmann, N, Chipman, AD, Richmond, DL, Oates, AC, Gold, DA, Runnegar, B, Gehling, JG, Rivera, A, Weisblat, D, Williams, T, Blachuta, B, Hegna, TA, Nagy, LM, Balavoine, G, Bénazéraf, B, Pourquié, O, Mayer, G, Kato, C, Quast, B, Chisholm, RH, Landman, KA, Quinn, LM, Nakamoto, A, Hester, SD, Constantinou, SJ, Blaine, WG, Tewksbury, AB, Matei, MT, Williams, TA, Graham, A, Butts, T, Lumsden, A, Kiecker, C, François, P, Hakim, V, Siggia, ED, Fujimoto, K, Ishihara, S, Kaneko, K, Tusscher, KH, Hogeweg, P, Crombach, A, Salazar-Ciudad, I, Newman, SA, Solé, RV, Pankratz, MJ, Jäckle, H, Crampin, EJ, Hackborn, WW, Maini, PK, Harper, JL, Rosen, BR, White, J, Tusscher, KHWJ, Petersen, CP, Reddien, PW, Martin, BL, Kimelman, D, Young, T, Rowland, JE, Ven, C, Bialecka, M, Novoa, A, Carapuco, M, Nes, J, Graaff, W, Duluc, I, Freund, J-N, Beck, F, Mallo, M, Deschamps, J, Meinhardt, H, Kappen, C, Schughart, K, and Ruddle, FH
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- 2016
19. In silico evo-devo: reconstructing stages in the evolution of animal segmentation
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Vroomans, Renske M. A., primary, Hogeweg, Paulien, additional, and ten Tusscher, Kirsten H. W. J., additional
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- 2016
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20. Effects of Heterogeneous Diffuse Fibrosis on Arrhythmia Dynamics and Mechanism
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Kazbanov, Ivan V., primary, ten Tusscher, Kirsten H. W. J., additional, and Panfilov, Alexander V., additional
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- 2016
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21. Modeling halotropism: A key role for root tip architecture and reflux loop remodeling in redistributing auxin
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van den Berg, Thea, primary, Korver, Ruud A., additional, Testerink, Christa S., additional, and ten Tusscher, Kirsten H. W. J., additional
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- 2016
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22. Segment-Specific Adhesion as a Driver of Convergent Extension
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Theoretical Biology and Bioinformatics, Sub Theoretical Biology, Vroomans, Renske M A, Hogeweg, P, ten Tusscher, Kirsten H W J, Theoretical Biology and Bioinformatics, Sub Theoretical Biology, Vroomans, Renske M A, Hogeweg, P, and ten Tusscher, Kirsten H W J
- Published
- 2015
23. Halotropism requires phospholipase Dζ1-mediated modulation of cellular polarity of auxin transport carriers.
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Korver RA, van den Berg T, Meyer AJ, Galvan-Ampudia CS, Ten Tusscher KHWJ, and Testerink C
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- Arabidopsis genetics, Arabidopsis metabolism, Arabidopsis Proteins genetics, Arabidopsis Proteins metabolism, Cell Membrane metabolism, Endocytosis, Gene Expression Regulation, Plant, Gravitropism, Microscopy, Confocal, Phospholipases metabolism, Plant Development, Plant Roots genetics, Plant Roots metabolism, Salt Stress, Biological Transport, Indoleacetic Acids metabolism, Phospholipases genetics
- Abstract
Endocytosis and relocalization of auxin carriers represent important mechanisms for adaptive plant growth and developmental responses. Both root gravitropism and halotropism have been shown to be dependent on relocalization of auxin transporters. Following their homology to mammalian phospholipase Ds (PLDs), plant PLDζ-type enzymes are likely candidates to regulate auxin carrier endocytosis. We investigated root tropic responses for an Arabidopsis pldζ1-KO mutant and its effect on the dynamics of two auxin transporters during salt stress, that is, PIN2 and AUX1. We found altered root growth and halotropic and gravitropic responses in the absence of PLDζ1 and report a role for PLDζ1 in the polar localization of PIN2. Additionally, irrespective of the genetic background, salt stress induced changes in AUX1 polarity. Utilizing our previous computational model, we found that these novel salt-induced AUX1 changes contribute to halotropic auxin asymmetry. We also report the formation of "osmotic stress-induced membrane structures." These large membrane structures are formed at the plasma membrane shortly after NaCl or sorbitol treatment and have a prolonged presence in a pldζ1 mutant. Taken together, these results show a crucial role for PLDζ1 in both ionic and osmotic stress-induced auxin carrier dynamics during salt stress., (© 2019 The Authors. Plant, Cell & Environment published by John Wiley & Sons Ltd.)
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- 2020
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24. Modelling asymmetric somitogenesis: Deciphering the mechanisms behind species differences.
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Vroomans RMA and Ten Tusscher KHWJ
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- Animals, Chickens, Embryonic Development drug effects, Embryonic Development genetics, Fibroblast Growth Factor 8 metabolism, Gene Expression Regulation, Developmental, Mesoderm drug effects, Mesoderm embryology, Mesoderm metabolism, Mice, Somites metabolism, Species Specificity, Tretinoin pharmacology, Vertebrates classification, Vertebrates embryology, Vertebrates genetics, Zebrafish, Algorithms, Body Patterning, Models, Biological, Somites embryology
- Abstract
Somitogenesis is one of the major hallmarks of bilateral symmetry in vertebrates. This symmetry is lost when retinoic acid (RA) signalling is inhibited, allowing the left-right determination pathway to influence somitogenesis. In all three studied vertebrate model species, zebrafish, chicken and mouse, the frequency of somite formation becomes asymmetric, with slower gene expression oscillations driving somitogenesis on the right side. Still, intriguingly, the resulting left-right asymmetric phenotypes differ significantly between these model species. While somitogenesis is generally considered as functionally equivalent among different vertebrates, substantial differences exist in the subset of oscillating genes between different vertebrate species. Variation also appears to exist in the way oscillations cease and somite boundaries become patterned. In addition, in absence of RA, the FGF8 gradient thought to constitute the determination wavefront becomes asymmetric in zebrafish and mouse, extending more anteriorly to the right, while remaining symmetric in chicken. Here we use a computational modelling approach to decipher the causes underlying species differences in asymmetric somitogenesis. Specifically, we investigate to what extent differences can be explained from observed differences in FGF asymmetry and whether differences in somite determination dynamics may also be involved. We demonstrate that a simple clock-and-wavefront model incorporating the observed left-right differences in somitogenesis frequency readily reproduces asymmetric somitogenesis in chicken. However, incorporating asymmetry in FGF signalling was insufficient to robustly reproduce mouse or zebrafish asymmetry phenotypes. In order to explain these phenoptypes we needed to extend the basic model, incorporating species-specific details of the somitogenesis determination mechanism. Our results thus demonstrate that a combination of differences in FGF dynamics and somite determination cause species differences in asymmetric somitogenesis. In addition,they highlight the power of using computational models as well as studying left-right asymmetry to obtain more insight in somitogenesis., (Copyright © 2017 Elsevier Inc. All rights reserved.)
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- 2017
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25. The role of genome and gene regulatory network canalization in the evolution of multi-trait polymorphisms and sympatric speciation.
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ten Tusscher KH and Hogeweg P
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- Ecosystem, Genotype, Phenotype, Polymorphism, Genetic, Reproduction genetics, Selection, Genetic, Evolution, Molecular, Gene Regulatory Networks, Genetic Speciation, Models, Genetic
- Abstract
Background: Sexual reproduction has classically been considered as a barrier to the buildup of discrete phenotypic differentiation. This notion has been confirmed by models of sympatric speciation in which a fixed genetic architecture and a linear genotype phenotype mapping were assumed. In this paper we study the influence of a flexible genetic architecture and non-linear genotype phenotype map on differentiation under sexual reproduction.We use an individual based model in which organisms have a genome containing genes and transcription factor binding sites. Mutations involve single genes or binding sites or stretches of genome. The genome codes for a regulatory network that determines the gene expression pattern and hence the phenotype of the organism, resulting in a non-linear genotype phenotype map. The organisms compete in a multi-niche environment, imposing selection for phenotypic differentiation., Results: We find as a generic outcome the evolution of discrete clusters of organisms adapted to different niches, despite random mating. Organisms from different clusters are distinct on the genotypic, the network and the phenotypic level. However, the genome and network differences are constrained to a subset of the genome locations, a process we call genotypic canalization. We demonstrate how this canalization leads to an increased robustness to recombination and increasing hybrid fitness. Finally, in case of assortative mating, we explain how this canalization increases the effectiveness of assortativeness., Conclusion: We conclude that in case of a flexible genetic architecture and a non-linear genotype phenotype mapping, sexual reproduction does not constrain phenotypic differentiation, but instead constrains the genotypic differences underlying it. We hypothesize that, as genotypic canalization enables differentiation despite random mating and increases the effectiveness of assortative mating, sympatric speciation is more likely than is commonly suggested.
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- 2009
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26. Influence of diffuse fibrosis on wave propagation in human ventricular tissue.
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Ten Tusscher KH and Panfilov AV
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- Arrhythmias, Cardiac physiopathology, Electric Conductivity, Fibrosis complications, Fibrosis pathology, Fibrosis physiopathology, Heart Conduction System pathology, Humans, Models, Cardiovascular, Neural Conduction physiology, Arrhythmias, Cardiac etiology, Heart Conduction System physiopathology, Heart Ventricles pathology, Heart Ventricles physiopathology
- Abstract
Aims: During ageing, after infarction, in cardiomyopathies and other cardiac diseases, the percentage of fibrotic (connective) tissue may increase from 6% up to 10-35%. The presence of increased amounts of connective tissue is strongly correlated with the occurrence of arrhythmias and sudden cardiac death., Methods and Results: In this article, we investigate the role of diffuse fibrosis on wave propagation, arrhythmogenesis, and arrhythmia mechanism in human ventricular tissue using computer modelling. We show that diffuse fibrosis slows down wave propagation and increases tissue vulnerability to wave break and spiral wave formation. We also demonstrate that diffuse fibrosis increases the period of re-entrant arrhythmias and can suppress the restitution-induced transition from tachycardia to fibrillation., Conclusion: The latter suggests that mechanisms different from restitution-induced spiral break-up might be more likely to account for the onset of fibrillation in the presence of large amounts of diffuse fibrotic tissue.
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- 2007
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27. Organization of ventricular fibrillation in the human heart.
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Ten Tusscher KH, Hren R, and Panfilov AV
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- Action Potentials physiology, Anisotropy, Computer Simulation, Electrocardiography, Electrophysiology, Heart Conduction System physiopathology, Humans, Myocardial Contraction physiology, Heart Ventricles pathology, Heart Ventricles physiopathology, Models, Cardiovascular, Ventricular Fibrillation pathology, Ventricular Fibrillation physiopathology
- Abstract
Sudden cardiac death is a major cause of death in the industrialized world, claiming approximately 300,000 victims annually in the United States alone. In most cases, sudden cardiac death is caused by ventricular fibrillation (VF). Experimental studies in large animal hearts have shown that the uncoordinated contractions during VF are caused by large numbers of chaotically wandering reentrant waves of electrical activity. However, recent clinical data on VF in the human heart seem to suggest that human VF may have a markedly different organization. Here, we use a detailed model of the human ventricles, including a detailed description of cell electrophysiology, ventricular anatomy, and fiber direction anisotropy, to study the organization of human VF. We show that characteristics of our simulated VF are qualitatively similar to the clinical data. Furthermore, we find that human VF is driven by only approximately 10 reentrant sources and thus is much more organized than VF in animal hearts of comparable size, where VF is driven by approximately 50 sources. We investigate the influence of anisotropy ratio, tissue excitability, and restitution properties on the number of reentrant sources driving VF. We find that the number of rotors depends strongest on minimum action potential duration, a property that differs significantly between human and large animal hearts. Based on these findings, we suggest that the simpler spatial organization of human VF relative to VF in large animal hearts may be caused by differences in minimum action potential duration. Both the simpler spatial organization of human VF and its suggested cause may have important implications for treating and preventing this dangerous arrhythmia in humans.
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- 2007
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28. Comparison of electrophysiological models for human ventricular cells and tissues.
- Author
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Ten Tusscher KH, Bernus O, Hren R, and Panfilov AV
- Subjects
- Action Potentials physiology, Animals, Humans, Ion Transport physiology, Models, Cardiovascular, Myocytes, Cardiac physiology, Ventricular Function
- Abstract
In this paper we briefly review currently published models for human ventricular cells and tissues. We discuss the Priebe-Beuckelmann (PB) model and the reduced version of this model constructed by Bernus et al. (redPB), the Ten Tusscher-Noble-Noble-Panfilov (TNNP) model and the Iyer-Mazhari-Winslow (IMW) model. We compare several characteristics of these models such as: sources of experimental data the models are based on, action potential morphology, action potential duration (APD) and conduction velocity (CV) restitution and computational efficiency. Finally, we discuss the application of a subset of these models-the redPB and the TNNP model-to study simulated spiral wave dynamics in 2D tissue sheets and in the human ventricles. We discuss the suitability of the different models for particular research questions and their limitations.
- Published
- 2006
- Full Text
- View/download PDF
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