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Mathematical modeling of SCD: a literature review. [PDF]

open access: yesJ Sick Cell Dis
Jones Q   +4 more
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On mathematical theory of the duality computers

Quantum Information Processing, 2009
Recently, Long proposed a new type of quantum computers called duality computers or duality quantum computers. The duality computers based on the general quantum interference principle are much more powerful than an ordinary quantum computer. A mathematical theory for the duality computers has been presented by Gudder.
Xiangfu Zou   +4 more
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Two mathematical gestalts for computer theory

Proceedings of the 40th ACM technical symposium on Computer science education, 2009
Many Computer Science educators have campaigned to increase mathematical content in the computing curriculum. However, mathematical concepts are often presented in a manner that conflicts with the general mental framework, or gestalt, of CS students. Fortunately, there is more than one gestalt in mathematics.
Kirby McMaster   +2 more
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Numerical Mathematics--Theory and Computer Applications.

Mathematics of Computation, 1987
Mathematical Introduction * Numerical Computation * Vectors and Matrices * Series Expansions * Orthogonal Functions * Linear Operators * Difference Equations * Special Functions * Laplace Transformation * Calculus of Variations Equations * Systems of Linear Equations * Nonlinear Equations and Systems of Equations * Algebraic Eigenvalue Problems ...
David K. Kahaner, Carl-Erik Froberg
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Mathematical Theory of Duality Quantum Computers [PDF]

open access: possibleQuantum Information Processing, 2006
We present a mathematical theory for a new type of quantum computer called a duality quantum computer that has recently been proposed. We discuss the nonunitarity of certain circuits of a duality quantum computer and point out a paradoxical situation that occurs when mixed states are considered.
openaire   +1 more source

Mathematical and Computational Aspects of a General Viscoelastic Theory

Journal of Rheology, 1987
A discussion of mathematical aspects of general stress‐strain problems involving viscoelastic materials is given. Constitutive equations are presented in a general differential form. These equations generalize the Boltzmann constitutive relations and provide a convenient way to solve stress‐strain problems.
Thomas F. Soules   +3 more
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