Abstract A direct design method for abort trajectory based on the quasi-lambert problem is proposed. The re-entry constraint analytically addressed via a instead of variables iteration and optimization in past. Then new parameter introduced to determine plane. exact solution determined by differential correction initial solution. Numerical simulation carried out test validity efficiency method....

S. R. Valluri, D. J. Jeffrey, R. M. Corless Abstract: Two standard physics problems are solved in terms of the Lambert W function, in order to show the applicability of this recently defined function to physics. Other applications of the function are cited, but not described. The problems solved concern Wien’s displacement law and the fringing fields of a capacitor, the latter problem being rep...

Herein, we present a canonical form for a natural and necessary generalization of the Lambert W function, natural in that it requires minimal mathematical definitions for this generalization, and necessary in that it provides a means of expressing solutions to a number of physical problems of fundamental nature. In particular, this generalization expresses the exact solutions for general-relati...

In the present paper, a three-dimensional radially symmetric boundary element model of the human eye is proposed for simulating changes in corneal temperature during treatment of laser thermokeratoplasty. Energy absorption inside the cornea is modeled using the Beer-Lambert law. Heat transfer inside the eye is assumed to be governed by the classical heat diffusion equation. The resulting initia...

The problem of density estimation on R is concerned. Adopting the maxiset point of view, the aim of this paper is threefold. Firstly, we prove that the maxiset of any elitist rule is contained in the intersection of a Besov space and a weak Besov space. Secondly, we provide an adaptive procedure for which the maxiset is the largest one among elitist rules (ideal maxiset). Thirdly, we point out ...

Article history: Received 2 August 2016 Accepted 18 October 2016 Available online 21 October 2016 Editor: N. Lambert