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1.2. a) A = (0, 1) ∪ (1, 2) is not... (0, 2).
1.2. a) A = (0, 1) ∪ (1, 2) is not... (0, 2).
1. Why do we c
1. Why do we c
1. Parametric transversality
1. Parametric transversality
1. Let R = C[x].
1. Let R = C[x].
1. Lecture 8, the second half
1. Lecture 8, the second half
1. Consider the operators u , t ∈ R, on L
1. Consider the operators u , t ∈ R, on L
21 NORM–TO–WEAK UPPER SEMICONTINUOUS MONOTONE OPERATORS ARE GENERICALLY STRONGLY CONTINUOUS
21 NORM–TO–WEAK UPPER SEMICONTINUOUS MONOTONE OPERATORS ARE GENERICALLY STRONGLY CONTINUOUS
209 ON IDEALS AND CONGRUENCE RELATIONS IN TRELLISES
209 ON IDEALS AND CONGRUENCE RELATIONS IN TRELLISES
207 RECOGNIZING APPROXIMATE (A, B, C)–TAMENESS
207 RECOGNIZING APPROXIMATE (A, B, C)–TAMENESS
205 ON TOPOLOGICAL SEQUENCE ENTROPY AND CHAOTIC MAPS ON INVERSE LIMIT SPACES
205 ON TOPOLOGICAL SEQUENCE ENTROPY AND CHAOTIC MAPS ON INVERSE LIMIT SPACES
2015-2016 Portfolio Appeals Mathematics Work Description
2015-2016 Portfolio Appeals Mathematics Work Description
2015 HYBRID COUPLED FIXED POINT THEOREMS FOR METRIC SPACES
2015 HYBRID COUPLED FIXED POINT THEOREMS FOR METRIC SPACES
2013FA Unit 3 14.1
2013FA Unit 3 14.1
2010 List of Publications
2010 List of Publications
2009 Annual Report VP (Research)
2009 Annual Report VP (Research)
2007 Conference on Variational and Topological Methods: Theory, Applications, Nu-
2007 Conference on Variational and Topological Methods: Theory, Applications, Nu-
2005-Oujda International Conference on Nonlinear Analysis.
2005-Oujda International Conference on Nonlinear Analysis.
2005-Oujda International Conference on Nonlinear Analysis.
2005-Oujda International Conference on Nonlinear Analysis.
2004/02/09
2004/02/09
2004-CE math Paper I
2004-CE math Paper I
20 3 AT A GLANCE/
20 3 AT A GLANCE/
20 2 4
20 2 4
2.5 Day 2
2.5 Day 2
2.3 Reflexivity and Weak Topology
2.3 Reflexivity and Weak Topology