32 research outputs found
THE EFFECT OF EXPERIMENTAL CHLORINE POISONING ON CERTAIN AMINO ACIDS AND ENZYMES IN RATS, FED ON RICH PROTEIN RATION
No abstract
On calibrated representations of the degenerate affine periplectic Brauer algebra
We initiate the representation theory of the degenerate affine periplectic Brauer algebra on strands by constructing its finite-dimensional calibrated representations when . We show that any such representation that is indecomposable and does not factor through a representation of the degenerate affine Hecke algebra occurs as an extension of two semisimple representations with one-dimensional composition factors; and furthermore, we classify such representations with regular eigenvalues up to isomorphism
STUDY OF FREE AMINO ACIDS IN WHITE RAT KIDNEYS FOLLOWING TREATMENT WITH MERCURY BICHLORIDE AND PROTEIN HYDROLYSATE "HYDROPROT"
No abstrac
Translation functors and decomposition numbers for the periplectic Lie superalgebra
We study the category of finite-dimensional integrable representations of the periplectic Lie superalgebra . We define an action of the Temperley-Lieb algebra with infinitely many generators and defining parameter on the category by translation functors. We also introduce combinatorial tools, called weight diagrams and arrow diagrams for resembling those for . Using the Temperley-Lieb algebra action and the combinatorics of weight and arrow diagrams, we then calculate the multiplicities of standard and costandard modules in indecomposable projective modules and classify the blocks of . We also prove that indecomposable projective modules in this category are multiplicity-free
Translation functors and decomposition numbers for the periplectic Lie superalgebra
We study the category of finite-dimensional integrable representations of the periplectic Lie superalgebra . We define an action of the Temperley-Lieb algebra with infinitely many generators and defining parameter on the category by translation functors. We also introduce combinatorial tools, called weight diagrams and arrow diagrams for resembling those for . Using the Temperley-Lieb algebra action and the combinatorics of weight and arrow diagrams, we then calculate the multiplicities of standard and costandard modules in indecomposable projective modules and classify the blocks of . We also prove that indecomposable projective modules in this category are multiplicity-free
Translation functors and decomposition numbers for the periplectic Lie superalgebra
We study the category of finite-dimensional integrable representations of the periplectic Lie superalgebra . We define an action of the Temperley-Lieb algebra with infinitely many generators and defining parameter on the category by translation functors. We also introduce combinatorial tools, called weight diagrams and arrow diagrams for resembling those for . Using the Temperley-Lieb algebra action and the combinatorics of weight and arrow diagrams, we then calculate the multiplicities of standard and costandard modules in indecomposable projective modules and classify the blocks of . We also prove that indecomposable projective modules in this category are multiplicity-free