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Algebraic Analysis of Differential Equations
from Microlocal Analysis to Exponential Asymptotics
herausgegeben von T. Aoki, H. Majima, Y. Takei und N. ToseInhaltsverzeichnis
- The work of T. Kawai.
- Publications of Professor Takahiro Kawai.
- The work of T. Kawai on hyperfunction theory and microlocal analysis.
- The work of T. Kawai on exact WKB analysis.
- Contributed papers.
- Virtual turning points — A gift of microlocal analysis to the exact WKB analysis.
- Regular sequences associated with the Noumi-Yamada equations with a large parameter.
- Ghost busting: Making sense of non-Hermitian Hamiltonians.
- Vanishing of the logarithmic trace of generalized Szegö projectors.
- Nonlinear Stokes phenomena in first or second order differential equations.
- Reconstruction of inclusions for the inverse boundary value problem for non-stationary heat equation.
- Exact WKB analysis near a simple turning point.
- The Borel transform.
- On the use of Z-transforms in the summation of transseries for partial differential equations.
- Some dynamical aspects of Painlevé VI.
- An algebraic representation for correlation functions in integrable spin chains.
- Inverse image of D-modules and quasi-b-functions.
- The hypoelliptic Laplacian of J.
- M. Bismut.
- Commuting differential operators with regular singularities.
- The behaviors of singular solutions of some partial differential equations in the complex domain.
- Observations on the JWKB treatment of the quadratic barrier.
- A role of virtual turning points and new Stokes curves in Stokes geometry of the quantum Hénon map.
- Spectral instability for non-selfadjoint operators.
- Boundary and lens rigidity, tensor tomography and analytic microlocal analysis.
- Coupling of two partial differential equations and its application.
- Instanton-type formal solutions for the first Painlevé hierarchy.
- From exact-WKB toward singular quantum perturbation theory II.
- WKB analysis and Poincaré theorem for vector fields.