Some Results in Asymmetric Metric Spaces

[1] A. Mainik, A. Mielke, Existence results for energetic models for
rate-independent systems, Calc. Var. Partial Differential Equations
22(1)(2005) 73–99.
[2] A. Mielke, T. Roubíˇcek, A rate-independent model for inelastic
behavior of shape-memory alloys, Multiscale Model. Simul. 1 (4) (2003)
571–597 (electronic).
[3] M.O. Rieger, J. Zimmer, Young measure flow as a model for damage,
Preprint 11/05, Bath Institute for Complex Systems, Bath, UK, 2005.
[4] A. Mennucci, On asymmetric distances, Technical report, Scuola
Normale Superiore, Pisa, 2004.
[5] W.A. Wilson, On quasi-metric spaces, Amer. J. Math. 53 (3) (1931)
675–684.
[6] J. Collins, J. Zimmer, An asymmetric Arzela-Ascoli theorem, Topology
and it’s Applications. 154(2007)2312-2322.