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20. Zum Nachweis, zur Bestimmung und Trennung von Selen und Tellur

Author

Steel, F. W., Heyn, Hinrichsen, F. W., Bauer, O., Littmann, S., Jouve, A., Taboury, E., Jannasch, P., Müller, Peirce, Gutbier, A., Rohn, E., Metzner, G., Lohmann, J., Iwanow, W. N., Pellini, G., Spelta, E., Smith, E. F., Gooch, F. A., Norris, J. F., Fay, H., Norton, Friedrich, K., Clemons, Marino, L., Grabe, A., Petrén, J., Frerichs, G., Wagenknecht, W., von Crane, Emerson, R. W., Jvor, Mac, Lenher, V., Homberger, A. W., Rosenheim, A., Weinheber, M., Browning, Ph. E., Flint, W. R., Gallo, G., Brauner, B., Kuzma, B., Gooch, Howland, and Keller, E.

Published
1911
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21. Maps preserving matrix pairs with zero Jordan product.

Author

Fosner, A., Kuzma, B., Kuzma, T., and Sze, N. -S.

Subjects
*MATRICES (Mathematics), *LINEAR operators, *MATHEMATICAL functions, *MATHEMATICAL invariants, *AUTOMORPHISMS, *OPERATOR algebras, *POLYNOMIALS
Abstract

We study the maps on complex Hermitian and complex symmetric matrices which preserve zeros of a Jordan product. [ABSTRACT FROM AUTHOR]

Published
2011
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22. Preserving Zeros of a Polynomial.

Author

Guterman, A. E. and Kuzma, B.

Subjects
*POLYNOMIALS, *ALGEBRA, *NONLINEAR statistical models, *MATHEMATICS, *MATHEMATICAL analysis
Abstract

We study nonlinear surjective mappings on Mn() and its subsets, which preserve the zeros of some fixed polynomials in noncommuting variables. [ABSTRACT FROM AUTHOR]

Published
2009
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23. Additive maps on hermitian matrices.

Author

Orel, M. and Kuzma, B.

Subjects
*HERMITIAN forms, *MATRICES (Mathematics), *MATHEMATICAL analysis, *SYMMETRIC functions, *ALGEBRA
Abstract

Suppose [image omitted] is a field with proper involution and of arbitrary characteristic. Additive maps, which do not increase rank-one on hermitian matrices with entries from [image omitted] are classified. The result is then used to classify additive maps that do not increase minimal rank on the set of symmetric elements, relative to general involution on a matrix algebra. [ABSTRACT FROM AUTHOR]

Published
2007
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24. Additive mappings that do not increase minimal rank of alternate matrices.

Author

Kuzma, B.

Subjects
*MATHEMATICAL mappings, *MATRICES (Mathematics), *UNIVERSAL algebra, *MATHEMATICAL functions, *ALGEBRA, *MATHEMATICS
Abstract

Additive mappings, which do not increase the minimal rank of alternate matrices, are completely classified. No condition is imposed on the underlying field. [ABSTRACT FROM AUTHOR]

Published
2005
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