[1] |
Kuratowski K. Sur les espaces complets. Fundamenta Mathematicae, 1930, 15: 301-309
doi: 10.4064/fm-15-1-301-309
|
[2] |
Gohberg I T, Goldenstein L S, Markus A S. Investigation of some propertied of bounded linear operators in connection with their $q$-norms. Ufien Zap Kishinev, 1957, 29: 29-36
|
[3] |
Gohberg I T, Goldenstein L S, Markus A S. On a measure of noncompactness of bounded sets and linear operators. Studies in Algebra and Mathematical Analysis, Kishiniev, 1965: 45-54
|
[4] |
Sadovskii B N. On a fixed point principle. Funkc Analiz i ego Priloz, 1967, 1(2): 74-76
|
[5] |
Goebel K. Thickness of sets in metric spaces and its applications to the fixed point theory. Habilit[M]. Thesia, Lublin, 1970
|
[6] |
Shargorodsky E. On the essential norms of Toeplitz operators with continuous symbols. Journal of Functional Analysis, 2021, 280(2): 108835-108846
doi: 10.1016/j.jfa.2020.108835
|
[7] |
Shen Q R. A viewpoint to measure of non-compactness of operators in Banach spaces. Acta Mathematica Scientia, 2020, 40B(3): 603-613
|
[8] |
Nashine H K, Arab R, Ibrahim R W. A Solution of the System of Integral Equations in Product Spaces via Concept of Measures of Noncompactness//Cho Y J, Jleli M, Mursaleen M, et al. Advances in Metric Fixed Point Theory and Applications. Singapore: Springer, 2021: 133-155
|
[9] |
Alsaadi A, Cichoń M, Metwali M A. Integrable solutions for Gripenberg-Type equations with $m$-product of fractional operators and applications to initial value problems. Mathematics, 2022, 10(7): 221-230
doi: 10.3390/math10020221
|
[10] |
Tamizharasan D, Karthikeyan K. Controllability of nonlocal impulsive differential equations with measure of noncompactness. Journal of Physics: Conference Series, 2021, 1850(1): 109-122
|
[11] |
Malafosse B D, Malkowsky E. On the measure of noncompactness of linear operators in spaces of strongly $\alpha$-summable and bounded sequences. Periodica Mathematica Hungarica, 2007, 55(2): 129-148
doi: 10.1007/s10998-007-4129-4
|
[12] |
Malafosse B D, Malkowsky E, Rakocevic V. Measure of noncompactness of operators and matrices on the spaces c and c0. International Journal of Mathematics and Mathematical Sciences, 2006
|
[13] |
De Malafosse B, Malkowsky E, Rakocevic V. Measure of noncompactness of operators and matrices on the spaces c and c0. International Journal of Mathematics and Mathematical Sciences, 2006: Article ID 046930
|