Brownian Motion and Riemannian Geometry in the Neighbourhood of a Submanifold

Author:

Ndumu Martin N.

Publisher

Springer Science and Business Media LLC

Subject

Analysis

Reference34 articles.

1. Abbena, A., Gray, A, Vanhecke, L.: Steiner’s formula for the volume of a parallel hypersurface in Riemannian manifold. In: Annali Scuola Normale Superiore-Pisa, Classe di Scienze, Serie IV, vol. VIII, n-3 (1983)

2. Avramidi, I.G.: Covariant Techniques for Computation of the Heat Kernel. Department of Mathematics, University of Greifswald, Greifswald. Preprint (1997)

3. Avramidi, I.G.: Heat kernel approach in quantum field theory. In: Proceedings of the International Conference Quantum Gravity and Spectral Geometry, July 2–7. Naples, Italy (2001)

4. Avramidi, I.G.: Dirac Operators in Matrix Geometry. Department of Mathematics, New Mexico Institute of Mining and Technology, Socorro. Preprint (2005)

5. Avramidi, I.G., Schimming, R.: Algorithms for the Calculation of the Heat Kernel Coefficients. Institut fur Mathematik/Informatik, E.-M.-Arndt-Universität, Griefswald. Preprint (1996)

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1. Brownian Bridges to Submanifolds;Potential Analysis;2017-12-02

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