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tricube.detzamfirescu.tricube.de/TZamfirescu-145.pdf · 2014-06-25 · pseudo-randomness. Let us denote by D the set of all numbers which are disjunctive in any base. We call these

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Page 1: tricube.detzamfirescu.tricube.de/TZamfirescu-145.pdf · 2014-06-25 · pseudo-randomness. Let us denote by D the set of all numbers which are disjunctive in any base. We call these

Page 2: tricube.detzamfirescu.tricube.de/TZamfirescu-145.pdf · 2014-06-25 · pseudo-randomness. Let us denote by D the set of all numbers which are disjunctive in any base. We call these

Page 3: tricube.detzamfirescu.tricube.de/TZamfirescu-145.pdf · 2014-06-25 · pseudo-randomness. Let us denote by D the set of all numbers which are disjunctive in any base. We call these

Page 4: tricube.detzamfirescu.tricube.de/TZamfirescu-145.pdf · 2014-06-25 · pseudo-randomness. Let us denote by D the set of all numbers which are disjunctive in any base. We call these

Page 5: tricube.detzamfirescu.tricube.de/TZamfirescu-145.pdf · 2014-06-25 · pseudo-randomness. Let us denote by D the set of all numbers which are disjunctive in any base. We call these

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Review of Nonlinear Mixed-Integer and Disjunctive ...cepac.cheme.cmu.edu/pasilectures/grossmann/... · NONLINEAR MIXED-INTEGER AND DISJUNCTIVE PROGRAMMING TECHNIQUES 229 αk i = y

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