Bargmann's Inequalities in Spaces of Arbitrary Dimension
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概要
著者
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Seto Noriaki
Department Of Applied Mathematics And Phisics Faculty Of Engineering Kyoto University:department Of
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SETO Noriaki
Department of Applied Mathematics and Physics, Faculty of Engineering, Kyoto University
関連論文
- Spinor-Spinor Bethe-Salpeter Equation : Gauge Dependence in the Nonrelativistic Limit
- Scalar-Scalar Ladder Model in the Unequal-Mass Case. I : Numerical Evidence for the Complex Eigenvalues : Particles and Fields
- A Note on the Ursell Function Inequality : Triangular Composition of Ising Ferromagnets
- On the Structure of the Continuous Spectra in the Spinor-Spinor Bethe-Salpeter Equation
- Symmetries Generated by Spinor Charges in Three-Dimensional Space Time
- Spectral Properties of the Spinor-Spinor Bethe-Salpeter Equation : A Speculation Based on a Simplified Model Equation
- Suppression of Abnormal Solutions below a Critical Coupling Strength in a Spinor-Type Bethe-Salpeter Equation
- Reflection Symmetry of the Eigenvalues in the Wick-Cutkosky Model
- Scalar-Scalar Ladder Model in the Unequal-Mass Case. II : Numerical Studies of the BS Amplitudes
- Reducibility of an Ising Ferromagnet from Griffiths "Equalities"
- Scalar-Scalar Ladder Model in the Unequal-Mass Case.III : Numerical Studies of the P-Wave Case : Particles and Fields
- Asymptotic Behavior of the Eigenvalues in the Wick-Cutkosky Model for Large Principal Quantum Number
- Bargmann's Inequalities in Spaces of Arbitrary Dimension
- Unequal-Mass Conspiracy for Arbitrary Spins
- Review of the Spinor-Spinor Bethe-Salpeter Equation : Spectral Properties in the Massless Ladder Model
- Proof of (-1)^U_≧0 for an Ising Ferromagnet on a Bethe Lattice