Based on lectures presented at the summer school on Harmonic Analysis, this voluume offers fresh, concise, and high-level introductions to recent developments in the field, often with new arguments not found elsewhere.
Based on lectures presented at the summer school on Harmonic Analysis, this voluume offers fresh, concise, and high-level introductions to recent developments in the field, often with new arguments not found elsewhere.
Carlos E. Kenig, University of Chicago, IL, Fang Hua Lin, New York University, Courant Institute, NY, Svitlana Mayboroda, University of Minnesota, Minneapolis, MN, and Tatiana Toro, University of Washington, Seattle, WA
Inhaltsangabe
1. A. Logunov and E. Malinnikova Lecture notes on quantitative unique continuation for solutions of second order elliptic equations 2. S. Jitomirskaya W. Liu and S. Zhang Arithmetic spectral transitions: A competition between hyperbolicity and the arithmetics of small denominators 3. Z. Shen Quantitative homogenization of elliptic operators with periodic coefficients 4. C. K. Smart Stochastic homogenization of elliptic equations 5. S. Bortz S. Hofmann and J. L. Luna T1 and Tb theorems and applications 6. G. David Sliding almost minimal sets and the Plateau problem 7. C. De Lellis Almgren's center manifold in a simple setting 8. A. Naber Lecture notes on rectifiable Reifenberg for measures.
1. A. Logunov and E. Malinnikova Lecture notes on quantitative unique continuation for solutions of second order elliptic equations 2. S. Jitomirskaya W. Liu and S. Zhang Arithmetic spectral transitions: A competition between hyperbolicity and the arithmetics of small denominators 3. Z. Shen Quantitative homogenization of elliptic operators with periodic coefficients 4. C. K. Smart Stochastic homogenization of elliptic equations 5. S. Bortz S. Hofmann and J. L. Luna T1 and Tb theorems and applications 6. G. David Sliding almost minimal sets and the Plateau problem 7. C. De Lellis Almgren's center manifold in a simple setting 8. A. Naber Lecture notes on rectifiable Reifenberg for measures.
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