| 標題: | 非整數次梯度結構理論及其在變分學與微分方程上的應用 Study of Fractional Gradients in the Calculus of Variations and Partial Differential Equations |
| 作者: | 司靈得 Spector Daniel, Eli 國立交通大學應用數學系（所） |
| 關鍵字: | Riesz 位勢及;Riesz 轉換;Bessel 位勢的空間;Fractional Sobolev 空間;變分法;偏微分方程;Riesz potentials;Riesz transforms;Bessel potential spaces;fractional Sobolev spaces;_x000d_ Calculus of Variations;Partial Di_x000b_erential Equations |
| 公開日期: | 2015 |
| 官方說明文件#: | MOST103-2115-M009-016-MY2 |
| URI: | http://hdl.handle.net/11536/130454 https://www.grb.gov.tw/search/planDetail?id=11277607&docId=456929 |
| 顯示於類別： | 研究計畫 |
- 非整數次梯度結構理論及其在變分學與微分方程上的應用 / 司靈得
- An L-1-type estimate for Riesz potentials / Schikorra, Armin;Spector, Daniel;Van Schaftingen, Jean
- On a new class of fractional partial differential equations / Shieh, Tien-Tsan;Spector, Daniel E.
- On the Role of Riesz Potentials in Poisson\'s Equation and Sobolev Embeddings / Garg, Rahul;Spector, Daniel
- On the Role of Riesz Potentials in Poisson\'s Equation and Sobolev Embeddings / Garg, Rahul;Spector, Daniel
- On a new class of fractional partial differential equations II / Shieh, Tien-Tsan;Spector, Daniel E.
- An optimal Sobolev embedding for L-1 / Spector, Daniel
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