in this paper, we introduce and study a mixed variational inclusion problem involving infinite family of fuzzy mappings. an iterative algorithm is constructed for solving a mixed variational inclusion problem involving infinite family of fuzzy mappings and the convergence of iterative sequences generated by the proposed algorithm is proved. some illustrative examples are also given.

BACKGROUND Incisional hernias are a rare complication of laparoscopic surgery, with a reported incidence of <1%. CASE REPORT We describe a case of bowel herniation and strangulation involving a 5-mm trocar site. CONCLUSION Although there is growing literature supporting fascial closure of abdominal port sizes ≥ 10 mm, there is sparse data to suggest closure of 5-mm port sites. Our case illu...

In this paper we study the nonsmooth semi-infinite programming problem with inequality constraints. First, we consider the notions of local cone approximation $Lambda$ and $Lambda$-subdifferential. Then, we derive the Karush-Kuhn-Tucker optimality conditions under the Abadie and the Guignard constraint qualifications.

A number of new definite integrals involving Bessel functions are presented. These have been derived by finding new integral representations for the product of two Bessel functions of different order and argument in terms of the generalized hypergeometric function with subsequent reduction to special cases. Connection is made with Weber's second exponential integral and Laplace transforms of pr...

In this paper, we introduce and study a mixed variational inclusion problem involving infinite family of fuzzy mappings. An iterative algorithm is constructed for solving a mixed variational inclusion problem involving infinite family of fuzzy mappings and the convergence of iterative sequences generated by the proposed algorithm is proved. Some illustrative examples are also given.

A Co 12 coordination cage performs catalytic oxidation of bound fluorescein by a mechanism involving redox activation HSO 5 − using metal ions in the superstructure.