Instruct: Identify the main and secondary category of Arxiv papers based on the titles and abstracts
Query: New verifiable stationarity concepts for a class of mathematical
  programs with disjunctive constraints   In this paper we consider a sufficiently broad class of nonlinear
mathematical programs with disjunctive constraints, which, e.g., include
mathematical programs with complemetarity/vanishing constraints. We present an
extension of the concept of ${\mathcal Q}$-stationarity as introduced in the
recent paper [2]. ${\mathcal Q}$-stationarity can be easily combined with the
well-known notion of M-stationarity to obtain the stronger property of
so-called ${\mathcal Q}_M$-stationarity. We show how the property of ${\mathcal
Q}_M$-stationarity (and thus also of M-stationarity) can be efficiently
verified for the considered problem class by computing ${\mathcal
Q}$-stationary solutions of a certain quadratic program. We consider further
the situation that the point which is to be tested for ${\mathcal
Q}_M$-stationarity, is not known exactly, but is approximated by some
convergent sequence, as it is usually the case when applying some numerical
method.

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The categories of this paper are: plasm-ph
19
The categories of this paper are: eess
14
The categories of this paper are: math-ph
32
The categories of this paper are: atom-ph
37
The categories of this paper are: supr-con
23
The categories of this paper are: solv-int
3
The categories of this paper are: physics
29
The categories of this paper are: funct-an
13
The categories of this paper are: quant-ph
25
The categories of this paper are: patt-sol
31
The categories of this paper are: ao-sci
0
The categories of this paper are: hep-ph
11
The categories of this paper are: hep-lat
12
The categories of this paper are: nucl-th
8
The categories of this paper are: hep-ex
18
The categories of this paper are: econ