On the representation of hermitian forms as sums of squares
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Publication:2540033
DOI10.1007/BF01389773zbMath0198.35205OpenAlexW1967068773MaRDI QIDQ2540033
Publication date: 1968
Published in: Inventiones Mathematicae (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/141918
Related Items (22)
The theory of overdetermined linear systems and its applications to nonlinear field equations ⋮ Eventual positivity of Hermitian polynomials and integral operators ⋮ HERMITIAN COMPLEXITY OF REAL POLYNOMIAL IDEALS ⋮ COMPLEX VARIABLES ANALOGUES OF HILBERT'S SEVENTEENTH PROBLEM ⋮ Effective geometric Hermitian positivstellensatz ⋮ Cohomology of Chevalley groups over finite fields ⋮ A quantitative version of Catlin-D'Angelo-Quillen theorem ⋮ Hermitian analogues of Hilbert's 17-th problem ⋮ Pro unitality and pro excision in algebraic \(K\)-theory and cyclic homology ⋮ On the HJY Gap Conjecture in CR geometry vs. the SOS Conjecture for polynomials ⋮ On the third gap for proper holomorphic maps between balls ⋮ Pfister’s theorem fails in the Hermitian case ⋮ Lasserre Hierarchy for Large Scale Polynomial Optimization in Real and Complex Variables ⋮ The generalized \(\partial \)-complex on the Segal-Bargmann space ⋮ Eventual positivity of Hermitian algebraic functions and associated integral operators ⋮ An application of Macaulay’s estimate to sums of squares problems in several complex variables ⋮ Algebraic properties of Hermitian sums of squares ⋮ TRIPLE COHOMOLOGY AND DIVIDED POWERS ALGEBRAS IN PRIME CHARACTERISTIC ⋮ Some regularity theorems for operators in an enveloping algebra ⋮ Schur-Agler class rational inner functions on the tridisk ⋮ Théorie de Hodge. III ⋮ Localization principle for differential complexes and its application
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