相关期刊:《Computer Modeling in Engineering & Sciences》《Journal of Computational Mathematics》《Applied Mathematics and Mechanics(English Edition)》《Journal of Systems Science and Systems Engineering》更多>>
supported by Natural Science Foundation of China(Nos.11861002 and 12171601);the Key Project of North Minzu University(No.ZDZX201804);the Construction Project of First-Class Disciplines in Ningxia Higher Education(NXYLXK2017B09);the Postgraduate Innovation Project of North Minzu Universit(No.YCX21157)..
This paper aims at studying optimality conditions of robust weak efficient solutions for a nonsmooth uncertain multi-objective fractional programming problem(NUMFP).The concepts of two types of generalized convex func...
Institute for Research in Fundamental Sciences(No.96580048).
This paper deals with approximate weak minimal solutions of set-valued optimization problems under vector and set optimality criteria.The relationships between various concepts of approximate weak minimal solutions ar...
This research was supported by the National Natural Science Foundation of China(Nos.11431002 and 11371116).
In this paper,we comprehensively study optimality conditions for rank-constrained matrix optimization(RCMO).By calculating the Clarke tangent and normal cones to a rank-constrained set,along with the given Fréchet,Mo...
This work was supported by the National Natural Science Foundation of China(Nos.11571059,11731013 and 91330206).
This paper is devoted to developing first-order necessary,second-order necessary,and second-order sufficient optimality conditions for a multiobjective optimization problem whose order is induced by a finite product o...
This work was partially supported by the National Natural Science Foundation of China(Nos.11471059 and 11671282);the Chongqing Research Program of Basic Research and Frontier Technology(Nos.cstc2014jcyjA00037,cstc2015jcyjB00001 and cstc2014jcyjA00033);the Education Committee Project Research Foundation of Chongqing(Nos.KJ1400618 and KJ1400630);the Program for University Innovation Team of Chongqing(No.CXTDX201601026);the Education Committee Project Foundation of Bayu Scholar.
In this paper,we study optimality conditions of approximate solutions for nonsmooth semi-infinite programming problems.Three new classes of functions,namelyε-pseudoconvex functions of type I and type II andε-quasico...
the National Natural Science Foundation of China(Nos.11471059,11301571,and 11301570);the Chongqing Research Program of Basic Research and Frontier Technology(Nos.cstc2014jcyjA00037,cstc2015jcyjB00001,cstc2015jcyjA00025,and cstc2015jcyjA00002);the Education Committee Project Research Foundation of Chongqing(Nos.KJ1400618 and KJ1500626);the Postdoctoral Science Foundation of China(Nos.2015M580774 and 2016T90837);the Program for University Innovation Team of Chongqing(CXTDX201601026 and CXTDX201601022).
The purpose of this paper is to study the approximate optimality condition for composite convex optimization problems with a cone-convex system in locally convex spaces,where all functions involved are not necessaril...
the National Natural Science Foundation of China(No.11471062).
In this paper,an optimality condition for nonlinear programming problems with box constraints is given by using linear transformation and Lagrange interpolating polynomials.Based on this condition,two new local optim...
the Department of Science and Technology,New Delhi,India(No.SR/FTP/MS-007/2011).
The objective of this paper is to propose an exact l1 penalty method for constrained interval-valued programming problems which transform the constrained problem into an unconstrained interval-valued penalized optimiz...