Roger Daniels, Concentration Camps USA : Japanese Americans and World War II, New York, July, 1971

We develop three concepts as applications of Theorem 1.1, where the dual objects pre- sented here give respectively a notion of unoriented Kantorovich duality, a notion of

The (strong) slope conjecture relates the degree of the col- ored Jones polynomial of a knot to certain essential surfaces in the knot complement.. We verify the slope conjecture

We construct some examples of special Lagrangian subman- ifolds and Lagrangian self-similar solutions in almost Calabi–Yau cones over toric Sasaki manifolds.. Toric Sasaki

In this section, we show that, if G is a shrinkable pasting scheme admissible in M (Definition 2.16) and M is nice enough (Definition 4.9), then the model category structure on Prop

If K is positive-definite at the point corresponding to an affine linear func- tion with zero set containing an edge E along which the boundary measure vanishes, then in

A cyclic pairing (i.e., an inner product satisfying a natural cyclicity condition) on the cocommutative coalge- bra gives rise to an interesting structure on the universal

Plane curves associated to character varieties of 3-manifolds. Integrality of Kauffman brackets of trivalent graphs. A table of boundary slopes of Montesinos knots.

The purpose of this paper is to prove Alexander and Markov theorems for higher genus case where the role of groups is played by a new class of groups called virtual twin groups