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A variational principle for hypoelliptic equations with constant coefficients
A variational method for solving hypoelliptic equations with constant coefficients of the following type: \[ \sum_{| \alpha | \leq m}a_{\alpha} D^{\alpha} u(x)=g(x),\quad x\in \Omega \subset R^ n;\quad \frac{\partial^ ju}{\partial n^ j}=0,\quad j=0,1,...,K,\quad x\in \partial \Omega. \] (\(\Omega\) is a bounded domain) is presented.
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Stochastic population growth in spatially heterogeneous environments. [PDF]
Evans SN, Ralph PL, Schreiber SJ, Sen A.
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The [unk]-Neumann Problem on (Weakly) Pseudo-Convex Two-Dimensional Manifolds. [PDF]
Kohn JJ.
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A new class of pseudo-differential operators. [PDF]
Nagel A, Stein EM.
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Classes of spatially inhomogeneous pseudodifferential operators. [PDF]
Beals R, Fefferman C.
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Direct solution of general one-dimensional linear parabolic equation via an abstract plancherel formula. [PDF]
Hersh R.
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Some examples of hypoelliptic partial differential equations
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HYPOELLIPTICITY OF NONLINEAR PARTIAL DIFFERENTIAL EQUATIONS
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On Solvability of Regular Hypoelliptic Equations in ℝn
Journal of Contemporary Mathematical Analysis (Armenian Academy of Sciences), 2018In this paper the unique solvability of regular hypoelliptic equations in multianisotropic weighted functional spaces is proved by means of special integral representation of functions through a regular operator. The existence of the solutions is proved by constructing approximate solutions using multianisotropic integral operators.
G. Karapetyan, H. A. Petrosyan
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