Results 91 to 100 of about 2,801,507 (197)
Quadratic solutions of quadratic forms
, 2016 We study solutions of a homogeneous quadratic equation $q(x_0,\dots, x_n)=0$, defined over a field $K$, where the $x_i$ are themselves homogeneous polynomials of some degree $d$ in $r+1$ variables. Equivalently, we are looking at rational maps from projective $r$-space $P^r$ to a quadric hypersurface $Q$, defined over a field $K$. The space of maps of $
openaire +2 more sources
Specialization of quadratic and symmetric bilinear forms and a norm theorem [PDF]
, 1973 Knebusch, Manfred, Manfred Knebusch
core +3 more sources
, 1959 This paper shall be mostly concerned with the development and the properties of three quadratic polynomials.
Cadenhead, Clarence Tandy
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Testing for Multivariate Equivalence with Random Quadratic Forms [PDF]
Multivariate equivalence testing becomes necessary whenever the similarity rather than a difference between several treatment groups with multiple endpoints has to be shown.
Weißbach, Rafael
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Multivariate Nonnegative Quadratic Mappings [PDF]
In this paper we study several issues related to the characterization of speci c classes of multivariate quadratic mappings that are nonnegative over a given domain, with nonnegativity de ned by a pre-speci ed conic order.In particular, we consider the ...
Zhang, S., Sturm, J.F., Luo, Z-Q
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Lyapunov Stability Analysis of Higher Order 2D Systems
We prove a necessary and sufficient condition for the asymptotic stability of a 2D system described by a system of higher-order linear partial difference equations.
Kojima, Chiaki +2 more
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Immunizing Conic Quadratic Optimization Problems Against Implementation Errors [PDF]
We show that the robust counterpart of a convex quadratic constraint with ellipsoidal implementation error is equivalent to a system of conic quadratic constraints.
Ben-Tal, A., Hertog, D. den
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Supercongruences involving Domb numbers and binary quadratic forms. [PDF]
Rev R Acad Cienc Exactas Fis Nat A MatMao GS, Schlosser MJ.
europepmc +1 more source
Two simple approximations to the distributions of quadratic forms. [PDF]
Br J Math Stat Psychol, 2010 Yuan KH, Bentler PM.
europepmc +1 more source