Results 1 to 10 of about 202 (161)
Estimates of bilinear pseudodifferential operators associated to bilinear Hörmander classes in Besov and Triebel-Lizorkin spaces with variable exponents. [PDF]
In this paper, we give Leibniz-type estimates of bilinear pseudodifferential operators associated to bilinear Hörmander classes in Besov and Triebel–Lizorkin spaces with variable exponents. To obtain the estimate for Triebel–Lizorkin spaces with variable
Xu J, Zhu J.
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On a Class of Bilinear Pseudodifferential Operators [PDF]
We provide a direct proof for the boundedness of pseudodifferential operators with symbols in the bilinear Hörmander classBS1,δ0,0≤δ<1. The proof uses a reduction to bilinear elementary symbols and Littlewood-Paley theory.
Benyi, Arpad, Oh, Tadahiro
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The S-transform of distributions. [PDF]
Parseval’s formula and inversion formula for the S-transform are given. A relation between the S-transform and pseudodifferential operators is obtained. The S-transform is studied on the spaces 𝒮(ℝn) and 𝒮′(ℝn).
Singh SK.
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Pseudodifferential Operators Associated with a Semigroup of Operators [PDF]
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Bernicot, Frédéric, Frey, Dorothee
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Classes of spatially inhomogeneous pseudodifferential operators. [PDF]
One can obtain sharp information on a pseudodifferential operator p (x,D) by embedding the symbol p in a symbolic calculus specially designed to reflect the behavior of p .
Beals R, Fefferman C.
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Pseudodifferential operators and Hecke operators
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Discrete spectrum of zero order pseudodifferential operators [PDF]
We study the rate of convergence of eigenvalues to the endpoints of essential spectrum for zero order pseudodifferential operators on a compact manifold.
Grigori Rozenblum
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Evolution pseudodifferential equations with analytic symbols in spaces of $S$ type
A nonlocal multipoint by time problem for an evolution equation with a pseudodifferential operator is studied. This operator is treated as an infinite order differentiation operator in generalized spaces of $S$ type. We consider the case when the initial
V.V. Horodets'kyi, O.V. Martynyuk
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Magnetic Pseudodifferential Operators
In previous papers, a generalization of the Weyl calculus was introduced in connection with the quantization of a particle moving in ℝ^n under the influence of a variable magnetic field B
Viorel Iftimie +2 more
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Semielliptic Pseudodifferential Operators
On étudie la régularité des solutions des problèmes aux limites associés à un opérateur pseudo-différentiel semi-elliptique de la forme \[ P = D^\mu_t + \sum_{1 \leq j \leq \mu} p_j (x,t,D_x) D_t^{\mu - j}, \] \(t \in [0,T)\), \(x \in \omega\) ouvert de \(\mathbb{R}^n\), où \(p_j (x, t,D_x)\) est un opérateur pseudo-différentiel en \(x\), de closse \({\
Artino, R.A., Barrosneto, J.
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