We study C2-structural stability of interval maps with negative Schwarzian. It turns out that for a dense set of maps critical points either have trajectories attracted to attracting periodic orbits or are persistently recurrent. It follows that for any structurally stable unimodal map the ω-limit set of the critical point is minimal.

Higher-order degenerated versions of Fay’s trisecant identity are presented. It is shown that these lead to solutions for Schwarzian Kadomtsev–Petviashvili equations.

For normalized analytic functions f in the unit disk D = {z ∈ C : |z| < 1}, we consider

radiolabeled monoclonal antibodies, have created new innovations in diagnosis, research and therapy of disease in last 2 decades. one of the serious limitation of applications of radiolabeled antibodies in vivo is relatively low target to background activity. various strategies have been proposed to solve this problem including pre-targeting methods that was suggested in 1989. regarding importa...

A method allowing initial sequencing yields of 60-85% to be consistently obtained from samples prepared by sodium dodecyl sulfate-polyacrylamide gel electrophoresis and electrophoretic transfer is described in detail. Conducting electrophoresis at a pH near neutrality is the single most important of the modifications made to earlier procedures, but pre-electrophoresis in the presence of glutath...

For every positive integer r, we solve the modular Schwarzian differential equation {h,τ}=2π2r2E4, where E4 is weight 4 Eisenstein series, by means of equivariant functions on upper half-plane. This paper supplements previous works authors [20], [21], same has been solved for infinite families rational values r. also leads to solutions y″+r2π2E4y=0 These are quasi-modular forms SL2(Z) if r even...