Communication Optimal Parallel Multiplication of Sparse Random Matrices∗ Grey Ballard Aydın Buluç

Source URL: gauss.cs.ucsb.edu

• Multiplication
• Matrix theory
• Numerical linear algebra
• Matrix multiplication algorithm
• Analysis of algorithms
• Computational complexity theory
• Matrix multiplication
• Matrix
• Parallel computing
• Multiplication algorithm
• Algorithm
• Time complexity

1. Algebraic matrix multiplication a. b.

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Explicit Algorithms for Humbert Surfaces David Gruenewald A thesis submitted in partial fulfilment of the requirements for the degree of Doctor of Philosophy in Pure Mathematics at the University of Sydney, December 2008

Source URL: echidna.maths.usyd.edu.au

• Abelian varieties
• Algebraic surfaces
• Analytic number theory
• Algebraic curves
• Bernhard Riemann
• Humbert surface
• Modular form
• Elliptic curve
• Complex multiplication
• Shimura variety
• AppellHumbert theorem
• Abelian surface

Contexts for Learning Mathematics by Catherine Twomey Fosnot and Colleagues (firsthand/Heinemann) Program Computational Fluency Matrix Grade Addition Subtraction Multiplication Division

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On the Representation and Multiplication of Hypersparse Matrices ∗ Aydın Buluc¸ Department of Computer Science University of California, Santa Barbara

Source URL: gauss.cs.ucsb.edu

Author manuscript, published in "Journal of Symbolic Computation 46, 1402" DOI : j.jscHomotopy techniques for multiplication modulo triangular sets

Source URL: specfun.inria.fr

Parallel Sparse Matrix-Vector and Matrix-Transpose-Vector Multiplication Using Compressed Sparse Blocks Aydın Buluç∗

Source URL: gauss.cs.ucsb.edu

Multiprecision multiplication on AVR revisited Michael Hutter · Peter Schwabe January 1, 2015 Abstract This paper presents new speed records for multiprecision multiplication on the AVR ATmega family of 8bit microcontr

Source URL: cryptojedi.org

Multiprecision multiplication on AVR revisited Michael Hutter · Peter Schwabe July 15, 2014 Abstract This paper presents new speed records for multiprecision multiplication on the AVR ATmega family of 8bit microcontrol

Source URL: cryptojedi.org

TENSOR PRODUCTS Balanced Maps. Note. One can think of a balanced map β : L × M → G as a multiplication taking its values in G. If instead of β(`, m) we write simply `m (a notation which is often undesirable) the ru

Source URL: www.math.hawaii.edu