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Title: Dissipative Intermittent Euler Flows satisfying the local energy inequality
Authors: Giri, Vikramaditya
Advisors: De Lellis, Camillo
Contributors: Mathematics Department
Subjects: Mathematics
Issue Date: 2023
Publisher: Princeton, NJ : Princeton University
Abstract: The goal of this thesis is to show the existence of dissipative solutions to the incompressible Euler equations with almost 1/3 of a derivative in L^3 that satisfy the local energy inequality strictly. This proves an intermittent form of the Strong Onsager Conjecture proposed by Philip Isett. The contents of this thesis are joint work with Hyunju Kwon and Matthew Novack.
Type of Material: Academic dissertations (Ph.D.)
Language: en
Appears in Collections:Mathematics

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