Results 11 to 20 of about 961,565 (270)
Application of Mathematical Symmetrical Group Theory in the Creation Process of Digital Holograms [PDF]
This work presents an algorithm to reduce the multiplicative computational complexity in the creation of digital holograms, where an object is considered as a set of point sources using mathematical symmetry properties of both the core in the Fresnel integral and the image. The image is modeled using group theory.
Agustín Pérez-Ramírez+4 more
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Mathematical components for groups theory
Formal proof systems have evolved considerably in recent years. Success stories like formal proofs of the four color theorem or the prime numbers theorem have shown that formal proof systems have reached a level of maturity that enables them to tackle non-trivial mathematical problems.
Sidi Ould Biha
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Book Review: Mathematical Crystallography and the Theory of Groups of Movements [PDF]
Robyn Baker
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Mathematical crystallography and the theory of groups of movementsby H. Hilton [PDF]
W. G. Perdok
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Advances in mathematical physics during the 20th century led to the discovery of a relationship between group theory and representation theory with the theory of special functions. Specifically, it was discovered that many of the special functions are (1) specific matrix elements of matrix representations of Lie groups, and (2) basis functions of ...
Wasson, Ryan D., Gilmore, Robert
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Group Representations, Ergodic Theory, and Mathematical Physics [PDF]
Calvin C. Moore+2 more
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Of McKay Correspondence, Non-linear Sigma-model and Conformal Field Theory [PDF]
The ubiquitous ADE classification has induced many proposals of often mysterious correspondences both in mathematics and physics. The mathematics side includes quiver theory and the McKay Correspondence which relates finite group representation theory to
He, Yang-Hui, Song, Jun S.
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Topic Study Group No. 51: Diversity of Theories in Mathematics Education [PDF]
Dreyfus, Tommy+4 more
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A closer look at semistability for singular principal bundles [PDF]
We substantially refine the theory of singular principal bundles introduced in a former paper. In particular, we show that we need only honest singular principal bundles in our compactification.
Schmitt, Alexander H. W.
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On the existence of block-transitive combinatorial designs [PDF]
Block-transitive Steiner $t$-designs form a central part of the study of highly symmetric combinatorial configurations at the interface of several disciplines, including group theory, geometry, combinatorics, coding and information theory, and ...
Huber, Michael
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