Some general remarks on improperly posed problems for partial differential equations.- Logarithmic convexity and other techniques applied to problems in continuum mechanics.- Cauchy's problem and the analytic continuation of solutions to elliptic equations.- Some properties of solutions of the Navier-Stokes equations.- Non-unique continuation for certain Ode's in Hilbert space and for uniformly parabolic and elliptic equations in self-adjoint divergence form.- Logarithmic convexity and the Cauchy problem for P(t)utt+M(t)ut+N(t)u=C in Hilbert space.- Stabilized quasi-reversibilite and other nearly-best-possible methods for non-well-posed problems.…mehr
Some general remarks on improperly posed problems for partial differential equations.- Logarithmic convexity and other techniques applied to problems in continuum mechanics.- Cauchy's problem and the analytic continuation of solutions to elliptic equations.- Some properties of solutions of the Navier-Stokes equations.- Non-unique continuation for certain Ode's in Hilbert space and for uniformly parabolic and elliptic equations in self-adjoint divergence form.- Logarithmic convexity and the Cauchy problem for P(t)utt+M(t)ut+N(t)u=C in Hilbert space.- Stabilized quasi-reversibilite and other nearly-best-possible methods for non-well-posed problems.
Some general remarks on improperly posed problems for partial differential equations.- Logarithmic convexity and other techniques applied to problems in continuum mechanics.- Cauchy's problem and the analytic continuation of solutions to elliptic equations.- Some properties of solutions of the Navier-Stokes equations.- Non-unique continuation for certain Ode's in Hilbert space and for uniformly parabolic and elliptic equations in self-adjoint divergence form.- Logarithmic convexity and the Cauchy problem for P(t)utt+M(t)ut+N(t)u=C in Hilbert space.- Stabilized quasi-reversibilite and other nearly-best-possible methods for non-well-posed problems.
Some general remarks on improperly posed problems for partial differential equations.- Logarithmic convexity and other techniques applied to problems in continuum mechanics.- Cauchy's problem and the analytic continuation of solutions to elliptic equations.- Some properties of solutions of the Navier-Stokes equations.- Non-unique continuation for certain Ode's in Hilbert space and for uniformly parabolic and elliptic equations in self-adjoint divergence form.- Logarithmic convexity and the Cauchy problem for P(t)utt+M(t)ut+N(t)u=C in Hilbert space.- Stabilized quasi-reversibilite and other nearly-best-possible methods for non-well-posed problems.
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