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Algebraic Schrödinger Representation
1994In the preceding chapter we pointed out our aim to develop a functional quantum theory which allows a successful treatment of quantum fields and which is governed by two ideas: that of taking into account inequivalent representations and that of explicit state space construction.
Harald Stumpf, Thomas Borne
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Applied Categorical Structures, 2004
It is shown that the direct sum of an L ∞ algebra and a module over it has a natural L ∞ algebra structure.
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It is shown that the direct sum of an L ∞ algebra and a module over it has a natural L ∞ algebra structure.
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Variational algorithms for linear algebra
Science Bulletin, 2021Xiaosi Xu, Jinzhao Sun, Suguru Endo
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1986
In this book the latest developments in representation theory are surveyed in a series of expository articles based on lectures given at the 1985 LMS Durham Symposium on representations of algebras. The emphasis is on the representation type of finite-dimensional algebras.
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In this book the latest developments in representation theory are surveyed in a series of expository articles based on lectures given at the 1985 LMS Durham Symposium on representations of algebras. The emphasis is on the representation type of finite-dimensional algebras.
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Algebra — Representation Theory
2001Preface K.W. Roggenkamp, M. Stefanescu. Tilting modules for algebraic and quantum groups H.H. Anderson. Connections between group representations and cohomology J.F. Carlson. Invariant theory of algebra representations M. Domokos. Representation Theory of Orders O. Iyama. On some problems in PI-theory in characteristic p A. Kemer. Blocks of category O,
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Mixed precision algorithms in numerical linear algebra
Acta Numerica, 2022Nicholas J Higham, Theo Mary
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