Abstract View

Author(s): D.K. Bhattacharya, S. Bandyopadhyay

Email(s): Email ID Not Available

Address: Department of Pure Mathematics, University of Calcutta

Published In:   Volume - 4,      Issue - 1,     Year - 1991

DOI: Not Available

ABSTRACT:
Let X be a real Banach space and let x• be its dual space. Let f : X -R and g: X - Rm be Frechtt differentiable functions defined on an open set X o C X. Let the maximizing problem be as follows; To find XE:X' such that f(X) < f(x), Vx < X' Where XE:X'- { X-:XE>X0 g(x) > 0 }. The object of this paper is to deduce first Fritz - John type of necessary conditions for the above maximizing problem with 1he help of s1rict separation theorem for closed convex cones in Banach space and them Kuhn·Tucker types of necessary conditions under suitable constraint qualifications.

Cite this article:
Bhattacharya and Bandyopadhyay (1991). Necessary optimality criteria on a Banach space. Journal of Ravishankar University (Part-B: Science), 4(1), pp.157-167.


References not available.

Related Images:



Recent Images



OLED: New Generation Display Technology
Parametric study of AlGAN/GaN UV-Led Based on Quantum Confined Stark Effect (QCSE)
Analysis of High Efficient Perovskite Solar Cells Using Machine Learning
Inverted Bulk Heterojunction (BHJ) Polymer (PCDTBT-PC70BM) Solar Photovoltaic Technology
Design and Device Modeling of Lead Free CsSnI3 Perovskite Solar Cell
Study of Design and Device Modeling of Double layered Perovskite Solar Cells
Screening Some Extracellular Enzymes of Wild Mushrooms from Pt. Ravishankar Shukla University Campus
Quantum Dots and Nanohybrids and their Various Applications: A Review
Species of Termitomyces (Agaricales) Occurring in Achanakmar Biosphere Reserve, Chhattisgarh
Introduction to Cloud Storage Services

Tags


Recomonded Articles:

Author(s): G.S. Saluja; B.K. Sharma

DOI:         Access: Open Access Read More

Author(s): M. Ranjit Singh

DOI:         Access: Open Access Read More

Author(s): Sudhir Kumar Shrivastava

DOI:         Access: Open Access Read More

Author(s): D.K. Bhattacharya; S. Bandyopadhyay

DOI:         Access: Open Access Read More