In the present paper, we consider a new boundaries conditions of the third kind. we prove the completeness, the basis property, and the minimality of the eigenfunctions in the space W2 pl(0; π), where W2 pl(0; π) be the set of functions f 2 (Wp2l(0; π)), satisfying of the following conditions: f(2k−1)(0) = 0; k = 1; 2; :::; l. keywords: Frankl proble
Abbasi,N. (2026). BASIS PROPERTY AND MINIMALITY OF THE EIGENFUNCTIONS OF THE MODIFIED FRANKL PROBLEM WITH A NONLOCAL ODDNESS CONDITION IN THE SPACE W2l p (0; π). (e735600). Mathematical Analysis and Convex Optimization, (), e735600 doi: 10.22034/maco.6.1.4
MLA
Abbasi,N. . "BASIS PROPERTY AND MINIMALITY OF THE EIGENFUNCTIONS OF THE MODIFIED FRANKL PROBLEM WITH A NONLOCAL ODDNESS CONDITION IN THE SPACE W2l p (0; π)" .e735600 , Mathematical Analysis and Convex Optimization, , , 2026, e735600. doi: 10.22034/maco.6.1.4
HARVARD
Abbasi N. (2026). 'BASIS PROPERTY AND MINIMALITY OF THE EIGENFUNCTIONS OF THE MODIFIED FRANKL PROBLEM WITH A NONLOCAL ODDNESS CONDITION IN THE SPACE W2l p (0; π)', Mathematical Analysis and Convex Optimization, (), e735600. doi: 10.22034/maco.6.1.4
CHICAGO
N. Abbasi, "BASIS PROPERTY AND MINIMALITY OF THE EIGENFUNCTIONS OF THE MODIFIED FRANKL PROBLEM WITH A NONLOCAL ODDNESS CONDITION IN THE SPACE W2l p (0; π)," Mathematical Analysis and Convex Optimization, (2026): e735600, doi: 10.22034/maco.6.1.4
VANCOUVER
Abbasi N. BASIS PROPERTY AND MINIMALITY OF THE EIGENFUNCTIONS OF THE MODIFIED FRANKL PROBLEM WITH A NONLOCAL ODDNESS CONDITION IN THE SPACE W2l p (0; π). MACO, 2026; (): e735600. doi: 10.22034/maco.6.1.4
Mathematical Analysis and Convex Optimization