Примери за използване на Quadratic forms на Английски и техните преводи на Български
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Reduction of a Positive Differential Quadratic Form to the Canonical Form. .
Able to Reduce the quadratic form to canonical form using orthogonal transformations.
With Davenport he showed that any real indefinite diagonal quadratic form, in 5 or more variables, takes arbitrarily small values for nonzero integral arguments.'.
A binary quadratic form is an expression which looks like ax2 +bxy+cy2, with a, b and c being whole numbers that are fixed,
A binary quadratic form is an expression that looks like ax2 +bxy+cy2, with a, b and c being whole numbers that are fixed,
In October 1920 Hasse discovered the'local-global' principle which shows that a quadratic form that represents 0 non-trivially over the p-adic numbers for each prime p,
The above expression X·X is a quadratic form of signature(3,1) on spacetime, and the group of transformations which leaves this quadratic form invariant is the indefinite orthogonal group O(3,1), a Lie group.
Geometry of positive quadratic forms.
Quadratic forms: analytic theory
Let and be positive-definite quadratic forms over.
Th Solving quadratic forms with algebraic numerical coefficients.
The chapter on definite quadratic forms contains a clear account of the work done on the reduction problem.
Smith also extended Gauss 's theorem on real quadratic forms to complex quadratic forms.
he spent much of his time investigating quadratic forms and continued fractions.
he was awarded a doctorate for a dissertation On Quadratic Forms and Linear Transforms in 1924.
particularly on the theory of rational quadratic forms and local fields.
working with Landau on analytic number theory and binary quadratic forms.
Minkowski reconstructed Eisenstein's theory of quadratic forms and produced a beautiful solution to the Grand Prix problem.
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.
published Kato's notes Quadratic forms in Hilbert spaces