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Gagliardo Seminorm and a Number of Atypical Features of Slobodeckij Spaces
Ali Behzadan
UCSD
Abstract:
In this talk we will try to discuss the following questions: 1. What is the space of distributions? What are its key properties? Why do we need it? How do we use it? 2. What is a function space? What are the nice properties that we would like our function spaces to possess? 3. Why is the Gagliardo seminorm defined the way it is? 4. How do interpolation theory and Littlewood-Paley theory come into play in the study of Slobodeckij spaces? 5. For what values of s and p , \partial^alpha: W^{s,p}(Omega)--> W^{s-|alpha|,p}(Omega) is a well defined bounded linear operator for all alpha in N_0^n? Why do we care about this question?
Tuesday, November 22, 2016
11:00AM AP&M 2402
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Philip E. Gill
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Randolph E. Bank
Philip E. Gill
Michael Holst
Administrative Contact:
[ Click to Send Email ]
Ali Behzadan
UCSD
Abstract:
In this talk we will try to discuss the following questions: 1. What is the space of distributions? What are its key properties? Why do we need it? How do we use it? 2. What is a function space? What are the nice properties that we would like our function spaces to possess? 3. Why is the Gagliardo seminorm defined the way it is? 4. How do interpolation theory and Littlewood-Paley theory come into play in the study of Slobodeckij spaces? 5. For what values of s and p , \partial^alpha: W^{s,p}(Omega)--> W^{s-|alpha|,p}(Omega) is a well defined bounded linear operator for all alpha in N_0^n? Why do we care about this question?
Tuesday, November 22, 2016
11:00AM AP&M 2402