Potential Functions of Random Walks in ℤ with Infinite Variance: Estimates and Applications (Lecture Notes in Mathematics)
In this volume from the Lecture Notes in Mathematics series, Kôhei Uchiyama examines potential functions for random walks on ℤ with infinite variance. The text delivers precise estimates and explores their applications, contributing to the understanding of stochastic processes in infinite-dimensional settings. Ideal for advanced study in probability and mathematics.
About This Book
This book, part of the Lecture Notes in Mathematics series, focuses on potential functions associated with random walks in the integer lattice ℤ that exhibit infinite variance.
The author presents detailed estimates for these potential functions, offering insights into their behavior and properties.
Applications of these estimates are explored, highlighting their relevance in advanced probabilistic models and analysis.
The work serves as a valuable resource for researchers and students in stochastic processes and related fields.
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