Extremal variety as the foundation of a cosmological quantum theory
Dynamical systems of a new kind are described, which are motivated by the problem of constructing diffeomorphism invariant quantum theories.
779 indexed results
Dynamical systems of a new kind are described, which are motivated by the problem of constructing diffeomorphism invariant quantum theories.
Let $X$ be a smooth projective variety over the complex numbers. One knows by the Cone Theorem that the closed
We consider the locus of irreducible nonsingular rational curves of degree d Pn, n>2, meeting a generic collection of linear
We discuss the renormalon-based approach to power corrections in non-singlet deep inelastic scattering structure functions and compare it with the
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In this paper we study the holomorphic bundles over a noncommutative complex torus. We define a noncommutative abelian variety as
We develop an intersection theory for a singular hemitian line bundle with positive curvature current on a smooth projective variety
Let $X\subset P^N$ be a variety (respectively a patch of an analytic submanifold) and let $x\in X$ be a general
We consider subtorus actions on divisorial toric varieties. Here divisoriality means that the variety has many Cartier divisors like quasiprojective
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Given an effective Q-divisor D on a smooth complex variety, one can associate to D its multiplier ideal sheaf J(D),
We investigate in detail gravitational waves in an Schwarzschild-anti-de Sitter bulk spacetime surrounded by an Einstein static brane with generic
The structure of the physical and strange attractors is inherently associated with the boundedness of fluctuations. The idea behind the
The next decade promises an observational revolution which will change cosmology forever. The precise measurement of the angular anisotropy of
The problem of a spin-1/2 magnetic impurity near an antiferromagnetic transition of the host lattice is solved. The problem is
By combining persons around the world into a single market, the Internet may serve as a substitute for urban agglomeration.
We introduce two algebraic completely integrable analogues of the Mumford systems which we call hyperelliptic Prym systems, because every hyperelliptic