Algebraic Fiber Space Whose Generic Fiber and Base Space Are of Almost General Type

Algebraic Fiber Spaces Whose General Fibers Are of Maximal Albanese Dimension

The main purpose of this paper is to prove the Iitaka conjecture Cn,m on the assumption that the sufficiently general fibers have maximal Albanese dimension.

An algebraic model for the loop space homology of a homotopy fiber

Let F denote the homotopy fiber of a map f : K → L of 2-reduced simplicial sets. Using as input data the strongly homotopy coalgebra structure of the chain complexes of K and L , we construct a small, explicit chain algebra, the homology of which is isomorphic as a graded algebra to the homology of GF , the simplicial (Kan) loop group on F . To construct this model, we develop machinery for mod...

Are Concepts About Constipation and Dietary Fiber Changing?

Love Wave Propagation in a Fiber-reinforced Layer with Corrugated Boundaries Overlying Heterogeneous Half-space

Love-type wave generation in a fiber-reinforced medium placed over an inhomogeneous orthotropic half-space is analysed. The upper and lower boundary surfaces of the fiber reinforced medium are periodically corrugated. Inhomogeneity of half-space is caused by variable density and variable shear modules. Displacement components for layer and half-space are derived by applying separable variable t...

On the space of morphisms into generic real algebraic varieties

We introduce a notion of generic real algebraic variety and we study the space of morphisms into these varieties. Let Z be a real algebraic variety. We say that Z is generic if there exist a finite family {Di}i=1 of irreducible real algebraic curves with genus ≥ 2 and a biregular embedding of Z into the product variety Qn i=1 Di. A bijective map φ : e Z −→ Z from a real algebraic variety e Z to...