quadratic form oor Sjinees

quadratic form

Vertalings in die woordeboek Engels - Sjinees

二次型

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homogeneous polynomial of degree two in a number of variables
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It does for quadratic forms, but certainly not in general (for example for elliptic curves).
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Once this was understood various other examples were collected under the heading, for other algebraic groups: quadratic forms for orthogonal groups, and Severi–Brauer varieties for projective linear groups being two.
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This is important partly because the second-order behavior of every smooth multi-variable function is described by the quadratic form belonging to the function's Hessian; this is a consequence of Taylor's theorem.
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In 1906 he published Quadratic Forms and their Classification by Means of Invariant Factors.
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The chapter on definite quadratic forms contains a clear account of the work done on the reduction problem.
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There are several chapters dealing with quadratic forms.
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Clifford algebras are used today in the theory of quadratic forms and in relativistic quantum mechanics .
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Minkowski became interested in quadratic forms early in his university studies.
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He applied these results to number theory, in particular to class number relations of quadratic forms.
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Toeplitz worked on infinite linear and quadratic forms .
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With his understanding of quadratic forms and invariant theory he created a theory of transformations in 1855.
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His early work was on quadratic forms in fields, particularly fields of characteristic 2.
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Quadratic forms : analytic theory and modular forms.
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He also advanced the theory of bilinear and quadratic forms .
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These papers introduce Dirichlet series and determine, among other things, the formula for the class number for quadratic forms.
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He was able to use his methods to prove many results in the theory of quadratic forms and number theory.
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In a short eleven year career Zolotarev produced fundamental work in approximation theory, quadratic forms , algebraic numbers and elliptic integrals .
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Hermite had posed the problem of finding the minimal values of quadratic forms in n variables whose coefficients were real.
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Minkowski's original mathematical interests were in pure mathematics and he spent much of his time investigating quadratic forms and continued fractions .
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It was at Göttingen that he obtained his doctorate in 1912, working with Landau on analytic number theory and binary quadratic forms .
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Witt's work was mainly concerned with quadratic forms and various related fields such as algebraic function fields, Witt vectors, Lie rings and Mathieu groups.
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He worked on the theory of forms with the aim of generalising the results obtained by Gauss in Disquisitiones arithmeticae for the theory of quadratic forms.
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Minkowski, although only eighteen years old at the time, reconstructed Eisenstein 's theory of quadratic forms and produced a beautiful solution to the Grand Prix problem.
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He published his results in The orders and genera of quadratic forms containing more than three indeterminates published in the Proceedings of the Royal Society in 1867.
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Among the chapter headings are convex bodies in lattices, star bodies, linear forms, minima of homogeneous forms, inhomogeneous forms, definite quadratic forms, continued fractions and algebraic numbers.
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48 sinne gevind in 14 ms. Hulle kom uit baie bronne en word nie nagegaan nie.