Linear Meson Wave Equation in de Sitter Space
نویسندگان
چکیده
منابع مشابه
Spin (1/2) Wave Equation in De-sitter Space.
* This work was aided by grants from the American Cancer Society, Inc., the National Foundation, and the U.S. Public Health Service, Grant No. E5131. 1 Vogt, M., and R. Dulbecco, these PROCEEDINGS, 46, 365-370 (1960). 2Vogt, M., and R. Dulbecco, Virology, 16, 41-51 (1962). 3 Dulbecco, R., and G. Freeman, Virology, 8, 396-397 (1959). 4 Fourfold concentration of amino acids and vitamins + 0.4 mM ...
متن کاملSpacelike hypersurfaces with constant $S$ or $K$ in de Sitter space or anti-de Sitter space
Let $M^n$ be an $n(ngeq 3)$-dimensional complete connected and oriented spacelike hypersurface in a de Sitter space or an anti-de Sitter space, $S$ and $K$ be the squared norm of the second fundamental form and Gauss-Kronecker curvature of $M^n$. If $S$ or $K$ is constant, nonzero and $M^n$ has two distinct principal curvatures one of which is simple, we obtain some charact...
متن کاملSuper algebra and Harmonic Oscillator in Anti de Sitter space
The harmonic oscillator in anti de Sitter space(AdS) is discussed. We consider the harmonic oscillator potential and then time independent Schrodinger equation in AdS space. Then we apply the supersymmetric Quantum Mechanics approach to solve our differential equation. In this paper we have solved Schrodinger equation for harmonic oscillator in AdS spacetime by supersymmetry approach. The shape...
متن کاملThe Wave Equation on Asymptotically Anti-de Sitter Spaces
In this paper we describe the behavior of solutions of the KleinGordon equation, ( g + λ)u = f , on Lorentzian manifolds (X, g) which are anti-de Sitter-like (AdS-like) at infinity. Such manifolds are Lorentzian analogues of the so-called Riemannian conformally compact (or asymptotically hyperbolic) spaces, in the sense that the metric is conformal to a smooth Lorentzian metric ĝ on X, where X ...
متن کاملThe Wave Equation on Asymptotically De Sitter-like Spaces
In this paper we obtain the asymptotic behavior of solutions of the Klein-Gordon equation on Lorentzian manifolds (X, g) which are de Sitterlike at infinity. Such manifolds are Lorentzian analogues of the so-called Riemannian conformally compact (or asymptotically hyperbolic) spaces. Under global assumptions on the (null)bicharacteristic flow, namely that the boundary of the compactification X ...
متن کاملذخیره در منابع من
با ذخیره ی این منبع در منابع من، دسترسی به آن را برای استفاده های بعدی آسان تر کنید
ژورنال
عنوان ژورنال: Progress of Theoretical Physics
سال: 1952
ISSN: 0033-068X,1347-4081
DOI: 10.1143/ptp/8.3.384