Compactification des Espaces Harmoniques by Constantin Meghea

By Constantin Meghea

Show description

Read Online or Download Compactification des Espaces Harmoniques PDF

Similar mathematics books

Professor Stewart's Cabinet of Mathematical Curiosities

Figuring out that the main interesting math isn't taught at school, Professor Ian Stewart has spent years filling his cupboard with fascinating mathematical video games, puzzles, tales, and factoids meant for the adventurous brain. This publication finds the main exhilarating oddities from Professor Stewart’s mythical cupboard.

Accuracy and Reliability in Scientific Computing

Numerical software program is used to check medical theories, layout airplanes and bridges, function production strains, keep an eye on strength crops and refineries, learn monetary derivatives, determine genomes, and supply the certainty essential to derive and study melanoma remedies. a result of excessive stakes concerned, it really is crucial that effects computed utilizing software program be exact, trustworthy, and strong.

Extra info for Compactification des Espaces Harmoniques

Example text

29. F. Liotta, V. Romano and G. Russo, Central schemes for balance laws of relaxation type, SIAM J. Num. Analysis 38 (2000) pp. 1337–1356. 30. V. Romano, 2D simulation of a silicon MESFET with a nonparabolic hydrodynamical model based on the maximum entropy principle, J. Comp. Phys. 176 (2002) pp. 70-92. 31. H. Nessyahu and E. Tadmor, Non-oscillatory central differencing for hyperbolic conservation law, J. Comp. Physics 87 (1990) pp. 408–463. 32. G-S. Jiang and E. Tadmor, Nonoscillatory central schemes for multidimensional hyperbolic conservation laws, SIAM J.

D. Mermin, Solid State Physics, Philadelphia, Sounders College Publishing International Edition, 1976. 8. P. Markowich, C. A. Ringhofer and C. Schmeiser, Semiconductor equations, Wien, Springer-Verlag, 1990. 9. A. Majorana, Space homogeneous solutions of the Boltzmann equation describing electron-phonon interactions in semiconductors, Transp. Theory Stat. Phys. 20 (1991) pp. 261-279. 10. A. Majorana, Conservation laws from the Boltzmann equation describing electron-phonon interactions in semiconductors, Transp.

Berger and M. Berger, Perspectives in nonlinearity, W. A. , New York, 1968. 21. G. Boillat and T. Ruggeri, Hyperbolic principal subsystems: entropy, convexity and subcharacteristic conditions, Arch. Rational Mech. Anal. 137 (1997) pp. 305-320. 22. A. Jeffrey, Quasi-linear hyperbolic systems and waves, Research Notes in Mathematics, Pitman, S. Francisco, 1976. 23. A. Fisher and D. P. Marsden, The Einstein evolution equations as a first order quasi-linear symmetric hyperbolic system, Comm. on Mathematical Physics 28 (1972) pp.

Download PDF sample

Rated 4.06 of 5 – based on 39 votes