Pages that link to "Item:Q3067005"
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The following pages link to Multivariate stable polynomials: theory and applications (Q3067005):
Displaying 22 items.
- (Q5110941) (← links)
- Stable polynomials and crystalline measures (Q5141020) (← links)
- Uniform Determinantal Representations (Q5349291) (← links)
- Polynomial representation of quantum entanglement (Q5351754) (← links)
- Loci of complex polynomials, part II: polar derivatives (Q5360339) (← links)
- Multivariate Eulerian Polynomials and Exclusion Processes (Q5366910) (← links)
- Concentration of Lipschitz Functionals of Determinantal and Other Strong Rayleigh Measures (Q5414152) (← links)
- Stable Noncommutative Polynomials and Their Determinantal Representations (Q5742693) (← links)
- Gauges, loops, and polynomials for partition functions of graphical models (Q5857453) (← links)
- Improved bounds in Weaver's \(\operatorname{KS}_r\) conjecture for high rank positive semidefinite matrices (Q6040826) (← links)
- A unified approach to multivariate polynomial sequences with real stability (Q6044316) (← links)
- Norms on complex matrices induced by complete homogeneous symmetric polynomials (Q6051385) (← links)
- On stability of spanning tree degree enumerators (Q6056722) (← links)
- Characterizing principal minors of symmetric matrices via determinantal multiaffine polynomials (Q6066482) (← links)
- Combinatorics and preservation of conically stable polynomials (Q6083972) (← links)
- Amalgamation of real zero polynomials (Q6146220) (← links)
- Amœbas and structural stability of multidimensional systems: a test algorithm based on Monte Carlo integration (Q6164182) (← links)
- Log-concave polynomials. II: High-dimensional walks and an FPRAS for counting bases of a matroid (Q6181233) (← links)
- Real stable polynomials and the alternatingly increasing property (Q6568827) (← links)
- A large class of conjecturally stable chromatic symmetric functions (Q6630481) (← links)
- Book review of: T. Theobald, Real algebraic geometry and optimization (Q6646761) (← links)
- Gap distributions of Fourier quasicrystals with integer weights via Lee-Yang polynomials (Q6653233) (← links)