New cardinal invariants for topological spaces
New functional spaces and linear nonstationary problems of mathematical physics
New model of precession, valid in time interval 400 thousand years
Precession is the secular and long-periodic component of the motion of the Earth’s spin axis in the celestial reference frame, approximately exhibiting a motion of about per year around the pole of the ecliptic. The presently adopted precession model, IAU2006, approximates this motion by polynomial expansions of time that are valid, with very high accuracy, in the immediate vicinity (a few centuries) of the reference epoch J2000.0. For more distant epochs, this approximation however quickly deviates...
Nielsen theory and related topics. Proceedings of the international conference, St. John's, Newfoundland, Canada, June 28–July 2, 2004.
Nilpotent spacelike Jordan Osserman pseudo-Riemannian manifolds
Noether‘s variational theorem II and the BV formalism
Non--spaces
Nonclassical descriptions of analytic cohomology
Summary: There are two classical languages for analytic cohomology: Dolbeault and Čech. In some applications, however (for example, in describing the Penrose transform and certain representations), it is convenient to use some nontraditional languages. In [M. G. Eastwood, S. G. Gindikin and H.-W. Wong, J. Geom. Phys. 17, 231-244 (1995; Zbl 0861.22009)] was developed a language that allows one to render analytic cohomology in a purely holomorphic fashion.In this article we indicate a more general...
Nonlinear boundary-value problems for differential equations
Nonlinear differential systems of the third and fourth order
Nonlinear potential theory and Sobolev spaces
Nonlinear surface waves under external forcing
Nonlinear systems of parabolic PDE's for phase change problem
Nonoscillation theorems for a class of neutral functional differential equations of arbitrary order
Non-separable Borel sets
Nonstable homotopy groups of
Normale Zahlen und Bairesche Kategorien von Mengen
Normality and product spaces
Note on Stieffel-Whitney classes of flag manifolds
Note sur les espaces de voisinages () et les ordres semi-topogènes