The Journal of Geometric Analysis [electronic resource] /
The Journal of Geometric Analysis [electronic resource] /
edited by Steven Krantz.
- online resource.
The Journal of Geometric Analysis is dedicated to publishing new results at the interface of analysis, geometry, and partial differential equations. It welcomes research papers and high-level expository papers in fields such as complex dynamics, Ricci flow, Riemannian geometry, and harmonic analysis. The journal maintains a high standard of innovation and excellence, and all papers undergo single-blind peer review. Founded in 1990 by its current Editor-in-Chief Steven G. Krantz, The Journal of Geometric Analysis has become a leading resource on the interaction of geometry with analysis and their applications. .
1559-002X = J Geom Anal
10.1007/12220.1559-002X doi
Geometry, Differential.
Convex geometry .
Discrete geometry.
Fourier analysis.
Harmonic analysis.
Dynamical systems.
Global analysis (Mathematics).
Manifolds (Mathematics).
Differential Geometry.
Convex and Discrete Geometry.
Fourier Analysis.
Abstract Harmonic Analysis.
Dynamical Systems.
Global Analysis and Analysis on Manifolds.
The Journal of Geometric Analysis is dedicated to publishing new results at the interface of analysis, geometry, and partial differential equations. It welcomes research papers and high-level expository papers in fields such as complex dynamics, Ricci flow, Riemannian geometry, and harmonic analysis. The journal maintains a high standard of innovation and excellence, and all papers undergo single-blind peer review. Founded in 1990 by its current Editor-in-Chief Steven G. Krantz, The Journal of Geometric Analysis has become a leading resource on the interaction of geometry with analysis and their applications. .
1559-002X = J Geom Anal
10.1007/12220.1559-002X doi
Geometry, Differential.
Convex geometry .
Discrete geometry.
Fourier analysis.
Harmonic analysis.
Dynamical systems.
Global analysis (Mathematics).
Manifolds (Mathematics).
Differential Geometry.
Convex and Discrete Geometry.
Fourier Analysis.
Abstract Harmonic Analysis.
Dynamical Systems.
Global Analysis and Analysis on Manifolds.