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1,403 results on '"Rosenblatt J"'

159. Conversion of antibody-resistant cancer patients to antibody-sensitive: Investigation of Fc receptor polymorphisms and response to IL-2 and rituximab treatment in rituximab-refractory NHL patients

Author

Eisenbeis, C. F., primary, Leonard, J., additional, Rosenblatt, J., additional, Khan, K. D., additional, Porcu, P., additional, Milan, S., additional, Wilson, S. E., additional, Hurst, D., additional, Caligiuri, M. A., additional, and Piro, L., additional

Published
2004
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162. HEBRAISM.

Author

FISCH, H. and ROSENBLATT, J.

Subjects
HEBRAISM, ETHICS, HELLENISM
Abstract

A definition of the term "Hebraism," is presented. It refers to the common use of speech form originated in the Bible of Old Testament. Hebraism is perceived often as the opposite of Hellenism wherein the distinctions in Culture and Anarchy are popularized and sharpened by English poet Mathew Arnold. The critical term of Hebraism is also noted such as distortion.

Published
2012

170. Acticoat versus Silverlon: The Truth

Author

Heggers, J. P., primary, Richard, J. W., additional, Spencer, B. A., additional, McCoy, L. F., additional, Carino, E., additional, Washington, J. W., additional, Edgar, P. L., additional, Rosenblatt, J., additional, and Goodheart, R., additional

Published
2002
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182. Rigidity and non-recurrence along sequences.

Author

BERGELSON, V., DEL JUNCO, A., LEMAŃCZYK, M., and ROSENBLATT, J.

Abstract

We study two properties of a finite measure-preserving dynamical system and a given sequence $({n}_{m} )$ of positive integers, namely rigidity and non-recurrence. Our goal is to find conditions on the sequence which ensure that it is, or is not, a rigid sequence or a non-recurrent sequence for some weakly mixing system or more generally for some ergodic system. The main focus is on weakly mixing systems. For example, we show that for any integer $a\geq 2$ the sequence ${n}_{m} = {a}^{m} $ is a sequence of rigidity for some weakly mixing system. We show the same for the sequence of denominators of the convergents in the continued fraction expansion of any irrational $\alpha $. We also consider the stronger property of IP-rigidity. We show that if $({n}_{m} )$ grows fast enough then there is a weakly mixing system which is IP-rigid along $({n}_{m} )$ and non-recurrent along $({n}_{m} + 1)$. [ABSTRACT FROM PUBLISHER]

Published
2014
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185. Music, Videos and Wearout

Author

Gorn, Gerald Joseph, Goldberg, M.E., Chattopadhyay, A., Rosenblatt, J., Gorn, Gerald Joseph, Goldberg, M.E., Chattopadhyay, A., and Rosenblatt, J.

Published
1993

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