Displacement Exponent of Self-Repelling Walks

スポンサーリンク

概要

• 論文の詳細を見る

• We construct a family of self-repelling and self-attracting walks (stochastic chains) on the (infinite) pre-{\sg}.The family continuously interpolates the simple random walk and a self-avoiding walk. The asymptotic behavior of the walks is given in terms of the displacement exponent.

• 東京大学の論文

著者

• Hattori Kumiko

  Department Of Mathematical Sciences Shinshu University

• Hattori Tetsuya

  Mathematical Institute Graduate School Of Science Tohoku University

関連論文

• Sales ranks, Burgers-like equations, and least-recently-used caching : Dedicated to Prof. K.R. Ito on his 60th birthday (Applications of Renormalization Group Methods in Mathematical Sciences)
• Stochastic ranking process with time dependent intensities
• Self-avoiding Paths on the Three Dimensional Sierpinski Gasket : Dedicated to Professor H. Ezawa om his 60th birthday
• Gaussian Field Theories on General Networks and the Spectral Dimensions
• Fractal Geometry of Self-avoiding Processes
• Preventive Effect of Sulfamethoxasole-trimethoprim on Pneumocystis jiroveci Pneumonia in Patients with Interstitial Pneumonia
• Exact Hausdorff Dimension of Self-avoiding Processes on the Multi-dimensional Sierpinski Gasket
• Displacement Exponent of Self-Repelling Walks

スポンサーリンク