Handbook of applicable mathematics, Volume 1
The main thrust is to provide up-to-date and easily accessible information about the practical aspects of all mathematics and is specifically addressed to users of mathematics who are not professional mathematicians. The work is comprehensive in that all mathematical topics, which are actually being used or are considered valuable for further developments, are covered. The editors and publishers have gone to great lengths to ensure that no branch of mathematics is omitted which is useful and, conversely, that none is included which is not.
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Abelian group Algorithm arbitrary basic binary operation Boolean Algebra Branch and Bound called choose coefficients column common divisors complex numbers computation congruence conjugacy classes conjugate consider constraints decimal defined Definition denote determinant diagonal digits dual programme eigenvalues elements equal equation equivalent example expressed factors feasible solution Figure formula function given group G Hence inner product inner product space Integer Programming inverse invertible matrix IP models Linear Programming linearly linearly independent mathematical matrix method mixed strategy modulo multiplication natural numbers non-negative non-singular non-singular matrix non-zero notation nth root obtain optimal solution orthogonal pair partition pay-off table pivotal player polynomial positive possible problem properties PROPOSITION pure strategies quadratic form rational numbers real numbers relation representation roots satisfy scalar sequence solve square subgroup Suppose symbol Theorem unique units vector space write zero