Results 71 to 80 of about 320,872 (183)
A note on higher spin symmetry in the IIB matrix model with the operator interpretation
Nuclear Physics B, 2019 We study the IIB matrix model in an interpretation where the matrices are differential operators defined on curved spacetimes. In this interpretation, coefficients of higher derivative operators formally appear to be massless higher spin fields.
Katsuta Sakai
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Higher order differential operators on graphs
, 2020 This thesis consists of two papers, enumerated by Roman numerals. The main focus is on the spectral theory of -Laplacians. Here, an -Laplacian, for integer , refers to a metric graph equipped with a differential operator whose differential expression is the -th derivative.
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Hermitean Cauchy Integral Decomposition of Continuous Functions on Hypersurfaces
Boundary Value Problems, 2008 We consider Hölder continuous circulant (2×2) matrix functions G21 defined on the Ahlfors-David regular boundary Γ of a domain Ω in â„Â2n.
Frank Sommen +6 more
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On the eigenvalues of certain canonical higher-order ordinary differential operators
Journal of Mathematical Analysis and Applications, 2006 We consider the operator of taking the $2p$th derivative of a function with zero boundary conditions for the function and its first $p-1$ derivatives at two distinct points. Our main result provides an asymptotic formula for the eigenvalues and resolves a question on the appearance of certain regular numbers in the eigenvalue sequences for $p=1$ and $p=
Böttcher, Albrecht, Widom, Harold
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Carleman estimates for higher order partial differential operators and applications
Journal of Mathematical Analysis and ApplicationsIn this paper, we obtain a Carleman estimate for the higher order partial differential operator. In the process of establishing this estimate, we developed a new method, which is called the back-propagation method (the BPM, for short). This method can also be used to build up Carleman estimates for some other partial differential operators, and might ...
Fu, Xiaoyu, Gao, Yuan
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Shehu Transform and Applications to Caputo-Fractional Differential Equations
International Journal of Analysis and Applications, 2019 In this manuscript we establish the expressions of the Shehu transform for fractional Riemann-Liouville and Caputo operators. With the help of this new integral transform we solve higher order fractional differential equations in the Caputo sense.
Rachid Belgacem +2 more
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MathematicsThis study addresses the existence and approximate controllability of a type of higher-order Hilfer fractional evolution differential (HOHFED) system with time delays in Banach spaces. Using the properties of the Mittag–Leffler function, cosine families,
Marimuthu Mohan Raja +2 more
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An inverse scattering formalism for higher-order differential operators
Journal of Mathematical Analysis and Applications, 1986 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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The higher order differential operators in direct sum spaces
Journal of Differential Equations, 1990 The author studies two ordinary differential operators \[ M_ iy=p_{0i}y^{(n)}+p_{1i}y^{(n-1)}+...+p_{ni}y,\quad i=1,2, \] given on intervals \(I_ 1=[a,b]\) and \(I_ 2=[c,d]\) respectively, \(- \infty \leq ...
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Hermitean Téodorescu Transform Decomposition of Continuous Matrix Functions on Fractal Hypersurfaces
Boundary Value Problems, 2010 We consider Hölder continuous circulant (2×2) matrix functions G21 defined on the fractal boundary Γ of a domain Ω in ℝ2n. The main goal is to study under which conditions such a function G21 can be decomposed as G21=G21+&
Hennie De Schepper +3 more
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