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Geometric Algebra Jordan-Wigner Transformation for Quantum Simulation. [PDF]
Veyrac G, Toffano Z.
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Classical and Quantised Resolvent Algebras for the Cylinder. [PDF]
van Nuland TDH, Stienstra R.
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On modified Mittag-Leffler coupled hybrid fractional system constrained by Dhage hybrid fixed point in Banach algebra. [PDF]
Almalahi MA+5 more
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Arithmetic fundamental lemma for the spherical Hecke algebra. [PDF]
Li C, Rapoport M, Zhang W.
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Handling missing data in variational autoencoder based item response theory. [PDF]
Veldkamp K, Grasman R, Molenaar D.
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Congruence modules in higher codimension and zeta lines in Galois cohomology. [PDF]
Iyengar SB+3 more
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Lorentzian bordisms in algebraic quantum field theory. [PDF]
Bunk S, MacManus J, Schenkel A.
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The Roots of Commutative Algebra in Algebraic Number Theory
Mathematics Magazine, 1995To put the issues in a broader context, these three number-theoretic problems were instrumental in the emergence of algebraic number theory-one of the two main sources of the modern discipline of commutative algebra.' The other source was algebraic geometry.
I. Kleiner
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Computational Algebra and Number Theory
1995Preface. 1: Calculating Growth Functions for Groups Using Automata M. Brazil. 2: The Minimal Faithful Degree of a Finite Commutative Inverse Semigroup S. Byleveld, D. Easdown. 3: Generalizations of the Todd-Coxeter Algorithm S. A. Linton. 4: Computing Left Kan Extensions Using the Todd-Coxeter Procedure M. Leeming, R. F. C. Walters. 5: Computing Finite
A. J. Van Der Poorten, Wieb Bosma
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Algebra and Algebraic Number Theory [PDF]
The 19th century was an age of deep qualitative transformations and, at the same time, of great discoveries in all areas of mathematics, including algebra. The transformation of algebra was fundamental in nature. Between the beginning and the end of the last century, or rather between the beginning of the last century and the twenties of this century ...
I. G. Bashmakova, A. N. Rudakov
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