E-LIB Suche - Ergebnisse für: Jeyakumar, V.

1

Piecewise SOS-convex moment optimization and applications v..:

Huang, Q.Y. ; Jeyakumar, V. ; Li, G.
EURO Journal on Computational Optimization. 12 (2024) - p. 100094 , 2024

Link: https://doi.org/10.1016/..

2

Affinely adjustable robust optimization for radiation thera..:

Jeyakumar, V. ; Li, G. ; Woolnough, D..
Optimization. 73 (2023) 6 - p. 1807-1832 , 2023

Link: https://doi.org/10.1080/..

3

Therapeutic Potential of a Novel Anti-Inflammatory and Anti..:

Wang, B. ; Jeyakumar, V. ; Tawk, L....
Heart, Lung and Circulation. 31 (2022) - p. S104 , 2022

Link: https://doi.org/10.1016/..

4

Adjustable robust multiobjective linear optimization: Paret..:

Chuong, T. D. ; Jeyakumar, V.
Annals of Operations Research. , 2022

Link: https://doi.org/10.1007/..

5

Sums of Squares Polynomial Program Reformulations for Adjus..:

Jeyakumar, V. ; Lee, J. H. ; Lee, G. M...
Set-Valued and Variational Analysis. 30 (2022) 4 - p. 1363-1380 , 2022

Link: https://doi.org/10.1007/..

6

The radius of robust feasibility of uncertain mathematical ..:

Goberna, M.A. ; Jeyakumar, V. ; Li, G..
European Journal of Operational Research. 296 (2022) 3 - p. 749-763 , 2022

Link: https://doi.org/10.1016/..

7

Calculating Radius of Robust Feasibility of Uncertain Linea..:

Goberna, M. A. ; Jeyakumar, V. ; Li, G.
Journal of Optimization Theory and Applications. 189 (2021) 2 - p. 597-622 , 2021

Link: https://doi.org/10.1007/..

8

Quadratically adjustable robust linear optimization with in..:

Jeyakumar, V. ; Li, G. ; Woolnough, D.
EURO Journal on Computational Optimization. 9 (2021) - p. 100019 , 2021

Link: https://doi.org/10.1016/..

9

Exact dual semi-definite programs for affinely adjustable r..:

Chuong, T. D. ; Jeyakumar, V. ; Li, G..
Optimization. 71 (2021) 12 - p. 3539-3569 , 2021

Link: https://doi.org/10.1080/..

10

Exact SDP reformulations of adjustable robust linear progra..:

Chuong, T. D. ; Jeyakumar, V. ; Li, G..
Journal of Global Optimization. 81 (2021) 4 - p. 1095-1117 , 2021

Link: https://doi.org/10.1007/..

11

Convexifiability of continuous and discrete nonnegative qua..:

Chieu, N.H. ; Jeyakumar, V. ; Li, G.
European Journal of Operational Research. 280 (2020) 2 - p. 441-452 , 2020

Link: https://doi.org/10.1016/..

12

Exact conic programming reformulations of two-stage adjusta..:

Woolnough, D. ; Jeyakumar, V. ; Li, G.
Optimization Letters. 15 (2020) 1 - p. 25-44 , 2020

Link: https://doi.org/10.1007/..

13

Characterizing best approximation from a convex set without..:

Jeyakumar, V. ; Mohebi, H.
Journal of Approximation Theory. 239 (2019) - p. 113-127 , 2019

Link: https://doi.org/10.1016/..

14

A copositive Farkas lemma and minimally exact conic relaxat..:

Chieu, N.H. ; Chuong, T.D. ; Jeyakumar, V..
Operations Research Letters. 47 (2019) 6 - p. 530-536 , 2019

Link: https://doi.org/10.1016/..

15

A new bounded degree hierarchy with SOCP relaxations for gl..:

Chuong, T. D. ; Jeyakumar, V. ; Li, G.
Journal of Global Optimization. 75 (2019) 4 - p. 885-919 , 2019

Link: https://doi.org/10.1007/..