A Comparison of Normal Cone Conditions for Homotopy Methods for Solving Inequality Constrained Nonlinear Programming Problems

المؤلفون المشاركون

Zhang, Ting
Zhou, Zhengyong

المصدر

Advances in Mathematical Physics

العدد

المجلد 2020، العدد 2020 (31 ديسمبر/كانون الأول 2020)، ص ص. 1-10، 10ص.

الناشر

Hindawi Publishing Corporation

تاريخ النشر

2020-07-04

دولة النشر

مصر

عدد الصفحات

10

التخصصات الرئيسية

الفيزياء

الملخص EN

Homotopy methods are powerful tools for solving nonlinear programming.

Their global convergence can be generally established under conditions of the nonemptiness and boundness of the interior of the feasible set, the Positive Linear Independent Constraint Qualification (PLICQ), which is equivalent to the Mangasarian-Fromovitz Constraint Qualification (MFCQ), and the normal cone condition.

This paper provides a comparison of the existing normal cone conditions used in homotopy methods for solving inequality constrained nonlinear programming.

نمط استشهاد جمعية علماء النفس الأمريكية (APA)

Zhou, Zhengyong& Zhang, Ting. 2020. A Comparison of Normal Cone Conditions for Homotopy Methods for Solving Inequality Constrained Nonlinear Programming Problems. Advances in Mathematical Physics،Vol. 2020, no. 2020, pp.1-10.
https://search.emarefa.net/detail/BIM-1127423

نمط استشهاد الجمعية الأمريكية للغات الحديثة (MLA)

Zhou, Zhengyong& Zhang, Ting. A Comparison of Normal Cone Conditions for Homotopy Methods for Solving Inequality Constrained Nonlinear Programming Problems. Advances in Mathematical Physics No. 2020 (2020), pp.1-10.
https://search.emarefa.net/detail/BIM-1127423

نمط استشهاد الجمعية الطبية الأمريكية (AMA)

Zhou, Zhengyong& Zhang, Ting. A Comparison of Normal Cone Conditions for Homotopy Methods for Solving Inequality Constrained Nonlinear Programming Problems. Advances in Mathematical Physics. 2020. Vol. 2020, no. 2020, pp.1-10.
https://search.emarefa.net/detail/BIM-1127423

نوع البيانات

مقالات

لغة النص

الإنجليزية

الملاحظات

Includes bibliographical references

رقم السجل

BIM-1127423