May 21, 2019
11:30AM - 12:25PM
Cockins Hall 240
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2019-05-21 11:30:00
2019-05-21 12:25:00
Analysis and Operator Theory Seminar - Osvaldo Mendez
Title: A question regarding the uniform convexity of Lebesgue spaces of variable integrability.
Speaker: Osvaldo Mendez (Univeristy of Texas)
Abstract: It is well known that $L^{p(\cdot)}$ is uniformly convex if and only if the exponent $p(x)$ satisfies the $\Delta$-2 condition. We present a modular version of uniform convexity which only requires $\inf\limits_{\overline{\Omega}}>1$. Applications to Fixed Point Theory will be presented.
Cockins Hall 240
OSU ASC Drupal 8
ascwebservices@osu.edu
America/New_York
public
Date Range
Add to Calendar
2019-05-21 11:30:00
2019-05-21 12:25:00
Analysis and Operator Theory Seminar - Osvaldo Mendez
Title: A question regarding the uniform convexity of Lebesgue spaces of variable integrability.
Speaker: Osvaldo Mendez (Univeristy of Texas)
Abstract: It is well known that $L^{p(\cdot)}$ is uniformly convex if and only if the exponent $p(x)$ satisfies the $\Delta$-2 condition. We present a modular version of uniform convexity which only requires $\inf\limits_{\overline{\Omega}}>1$. Applications to Fixed Point Theory will be presented.
Cockins Hall 240
Department of Mathematics
math@osu.edu
America/New_York
public
Title: A question regarding the uniform convexity of Lebesgue spaces of variable integrability.
Speaker: Osvaldo Mendez (Univeristy of Texas)
Abstract: It is well known that $L^{p(\cdot)}$ is uniformly convex if and only if the exponent $p(x)$ satisfies the $\Delta$-2 condition. We present a modular version of uniform convexity which only requires $\inf\limits_{\overline{\Omega}}>1$. Applications to Fixed Point Theory will be presented.