[1]
|
H. Agahi, R. Mesiar and Y. Ouyang, Chebyshev type inequalities for pseudointegrals, Nonlinear Analysis, 2010, 72, 2737-2743.
Google Scholar
|
[2]
|
H. Agahi, Y. Ouyang, R. Mesiar, E. Pap and M. Štrboja, General Chebyshev type inequalities for universal integral, Information Sciences, 2012, 107, 171-178.
Google Scholar
|
[3]
|
P. Benvenuti, D. Vivona and M. Divari, Monotone Set Functions-Based Integrals, In Handbook of Measure Theory, Elsevier, New York, 2002.
Google Scholar
|
[4]
|
D. Denneberg, Non-Additive Measure and Integral, Kluwer Academic Publishers, Dordrecht, 1994.
Google Scholar
|
[5]
|
D. Dubois and M. Prade, Aclass of fizzy measures based on triangular norms, International Journal of General Systems, 1982, 8, 43-61.
Google Scholar
|
[6]
|
I. Gilboa, Additivizations of nonadditive measures, Mathematics of operations research, 1989, 14, 1-17.
Google Scholar
|
[7]
|
P. R. Halmos and C. C. Moore, Measure Theory, Springer-Verlag, New York, 1970.
Google Scholar
|
[8]
|
V. N. Kolokoltsov and V. P. Maslov, Idempotent calculus as the apparatus of optimization theory. I, Funktsionalnyi Analiz I Ego Prilozheniya, 1989, 23(1), 1-14.
Google Scholar
|
[9]
|
V. N. Kolokoltsov and V. P. Maslov, Idempotent Analysis and Its Applications, Kluwer Academic Publishers, Dordrecht, 1997.
Google Scholar
|
[10]
|
R. Mesiar, Pseudo-linear integrals and derivatives based on a generator g, Tatra Mountain Mathematical Publications, 1997, 8, 67-70.
Google Scholar
|
[11]
|
R. Mesiar and E. Pap, Idempotent integral as limit of g-integrals, Fuzzy Sets and Systems, 1999, 102, 385-392.
Google Scholar
|
[12]
|
E. Pap, Decomposable measures and nonlinear equations, Fuzzy Sets and Systems, 1997, 92, 205-222.
Google Scholar
|
[13]
|
E. Pap, Handbook of Measure Theory, vol.1, Elsevier, New York, 2002.
Google Scholar
|
[14]
|
E. Pap, Pseudo-analysis approach to nonlinear partial differential equations, Acta Polytechnica Hungarica, 2008, 5, 31-45.
Google Scholar
|
[15]
|
E. Pap and D. Vivona, Non-commutative and non-associative pseudo-analysis and its applications on nonlinear partial diffrerential equations, Journal of Mathematical Analysis and Applications, 2000, 246, 390-408.
Google Scholar
|
[16]
|
E. Pap, D. Vivona and I. Stajner-Papuga, On a pair of generated pseudooperations with three parameters and its application on the Burger's type equation, Atti Sem. Mat. Fis. Univ. Modena, 2002, 50, 451-464.
Google Scholar
|
[17]
|
E. Pap and M. Štrboja, Generalization of the Jensen inequality for pseudointegral, Information Sciences, 2010, 180, 543-548.
Google Scholar
|
[18]
|
E. Pap, M. Štrboja and I. Rudas, Pseudo-Lp space and convergence, Fuzzy Sets and Systems, 2014, 238, 113-128.
Google Scholar
|
[19]
|
D. Qiu, W. Zhang and C. Li, On decomposable measures constructed by using stationary fuzzy pseudo-ultrametrics, International Journal of General Systems, 2013, 42, 395-404.
Google Scholar
|
[20]
|
D. Qiu, W. Q. Zhang and C. Li, Extension of a class of decomposable measures using fuzzy pseudometrics, Fuzzy Sets and Systems, 2013, 222, 33-44.
Google Scholar
|
[21]
|
D. Qiu and W. Q. Zhang, On Decomposable measures induced by metrics, Journal of Applied Mathematics, 2012. DOI:10.1155/2012/701206.
Google Scholar
|
[22]
|
B. Schweizer and A. Sklar, Probabilistic Metric Spaces, North-Holland, Amsterdam, 1983.
Google Scholar
|
[23]
|
Y. H. Shen, On the probabilistic Hausdorff distance and a class of probabilistic decomposable measures, Information Sciences, 2014, 263, 126-140.
Google Scholar
|
[24]
|
M. Sugeno and T. Murofushi, Pseudo-additive measures and integrals, Journal of Mathematical Analysis and Applications, 1987, 122, 197-222.
Google Scholar
|
[25]
|
D. Vivona and I. Štajner-Papuga, Pseudo-linear superposition principle for the Monge-Ampère equation based on generated pseudo-operations, Journal of Mathematical Analysis and Applications 2008, 341, 1427-1437.
Google Scholar
|
[26]
|
Z. Wang and G. J. Klir, Generalized Measure Theory, Springer, Boston, 2009.
Google Scholar
|
[27]
|
S. Weber,⊥-Decomposable measures and integral for Archimedean t-conorms⊥, Journal of Mathematical Analysis and Applications, 1984, 101, 114-138.
Google Scholar
|