← Back to results An l1 Exact Exponential Penalty E‐Function Method for E‐Differentiable Vector Optimization Problems Under E‐Exponential Type Invexity Neelima Shekhawat et al.
Abstract In this paper, a new concept of generalised convexity and a new class of exact exponential penalty method, namely the concept of ‐ E ‐invexity and exact exponential penalty E ‐function method, respectively are introduced for (not necessarily) differentiable vector optimization problem in which functions are E ‐differentiable. The conditions governing the equivalence between sets of (weak) efficient solutions of the original constrained E ‐differentiable vector optimization problem and of its associated unconstrained exponential penalised vector optimization problem are studied. Examples are given to illustrate the obtained results.
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@article{neelima2025,
title = {{An l1 Exact Exponential Penalty E‐Function Method for E‐Differentiable Vector Optimization Problems Under E‐Exponential Type Invexity}},
author = {Neelima Shekhawat et al.},
journal = {Journal of Multi-Criteria Decision Analysis},
year = {2025},
doi = {https://doi.org/https://doi.org/10.1002/mcda.70009},
} TY - JOUR
TI - An l1 Exact Exponential Penalty E‐Function Method for E‐Differentiable Vector Optimization Problems Under E‐Exponential Type Invexity
AU - al., Neelima Shekhawat et
JO - Journal of Multi-Criteria Decision Analysis
PY - 2025
ER - Neelima Shekhawat et al. (2025). An l1 Exact Exponential Penalty E‐Function Method for E‐Differentiable Vector Optimization Problems Under E‐Exponential Type Invexity. *Journal of Multi-Criteria Decision Analysis*. https://doi.org/https://doi.org/10.1002/mcda.70009 Neelima Shekhawat et al.. "An l1 Exact Exponential Penalty E‐Function Method for E‐Differentiable Vector Optimization Problems Under E‐Exponential Type Invexity." *Journal of Multi-Criteria Decision Analysis* (2025). https://doi.org/https://doi.org/10.1002/mcda.70009. An l1 Exact Exponential Penalty E‐Function Method for E‐Differentiable Vector Optimization Problems Under E‐Exponential Type Invexity
Neelima Shekhawat et al. · Journal of Multi-Criteria Decision Analysis · 2025
https://doi.org/https://doi.org/10.1002/mcda.70009 Copy
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