Global and Stochastic Analysis (GSA)
Vol. 13 No. 5 (2026)
1. EXPLORATION FLOORS AND ALMOST SURE CONVERGENCE OF ADAPTIVE GAUSSIAN MIXTURE AND
PARZEN-TYPE SAMPLERS IN GLOBAL OPTIMIZATION
PARZEN-TYPE SAMPLERS IN GLOBAL OPTIMIZATION
DOI: 10.64837/GSA.13.5.1
How to Cite:
Lee, S. (2026). Exploration floors and almost sure convergence of adaptive Gaussian mixture and Parzen-type
samplers in global optimization. Glob. Stoch. Anal., 13(5), 1–17.
2. STOCHASTIC FRACTIONAL MODELING OF HIV-TB CO-INFECTION WITH ENVIRONMENTAL
TRANSMISSION EFFECTS
TRANSMISSION EFFECTS
DOI: 10.64837/GSA.13.5.2
How to Cite:
Karuppannan, G., & Manickam, A. (2026). Stochastic fractional modeling of HIV-TB co-infection with
environmental transmission effects. Glob. Stoch. Anal., 13(5), 18–38
3. FRACTIONAL MEAN-FIELD INTERVAL TYPE-2 FUZZY STOCHASTIC CONTROL FOR CARBON-AWARE
EDGE-CLOUD NETWORKS UNDER RENEWABLE-ENERGY UNCERTAINTY
EDGE-CLOUD NETWORKS UNDER RENEWABLE-ENERGY UNCERTAINTY
DOI: 10.64837/GSA.13.5.3
How to Cite:
Nijalingappa, Y., Ali, T. M., Vasudevan, A., Marc, H. R. C., & Lee, J. (2026). Fractional mean-field interval type-2
fuzzy stochastic control for carbon-aware edge-cloud networks under renewable-energy uncertainty. Glob. Stoch.
Anal., 13(5), 39–57.
4. AN ALGORITHMIC APPROACH TO SECRET SHARING USING UNIT RINGS AND HYPERGRAPH-BASED
ACCESS STRUCTURES
ACCESS STRUCTURES
DOI: 10.64837/GSA.13.5.4
How to Cite:
Bhavya, K., Vasudeva, & Raghunandan, K. R. (2026). An algorithmic approach to secret sharing using unit rings and
hypergraph-based access structures. Glob. Stoch. Anal., 13(5), 58–74.
5. EULER SOMBOR INDEX OF TREES WITH GIVEN TOTAL AND CONNECTED DOMINATION NUMBERS
DOI: 10.64837/GSA.13.5.5
How to Cite:
Rich, K. J., & Nanjappa, M. (2026). Euler Sombor index of trees with given total and connected domination numbers.
Glob. Stoch. Anal., 13(5), 75–86.
6. ON THE RELATION BETWEEN SEQUENTIAL AND PRIME LABELINGS OF DIGRAPHS AND THEIR
COMPUTATIONAL APPLICATIONS
COMPUTATIONAL APPLICATIONS
DOI: 10.64837/GSA.13.5.6
How to Cite:
Anusha, & Kumudakshi. (2026). On the relation between sequential and prime labelings of digraphs and their
computational applications. Glob. Stoch. Anal., 13(5), 87–102.
computational applications. Glob. Stoch. Anal., 13(5), 87–102.
7. MODELING OF CHOLESTEROL METABOLISM WITH STEADY-STATE ANALYSIS UNDER UNCERTAINTY
USING FUZZY STOCHASTIC PETRI NETS
USING FUZZY STOCHASTIC PETRI NETS
DOI: 10.64837/GSA.13.5.7
How to Cite:
Preethi, S., & Padma, V. (2026). Modeling of cholesterol metabolism with steady-state analysis under uncertainty
using fuzzy stochastic Petri nets. Glob. Stoch. Anal., 13(5), 103–119.
using fuzzy stochastic Petri nets. Glob. Stoch. Anal., 13(5), 103–119.
8. ON MASS SOMBOR AND REVERSE MASS SOMBOR INDICES WITH APPLICATIONS TO
ANTI-ASTHMATIC DRUGS
ANTI-ASTHMATIC DRUGS
DOI: 10.64837/GSA.13.5.8
How to Cite:
Giddappa, N., Goudar, V. M., Chandrashekara, B. M., & Latharani, H. M. (2026). On mass sombor and reverse mass
sombor indices with applications to anti-asthmatic drugs. Glob. Stoch. Anal., 13(5), 120–137.
sombor indices with applications to anti-asthmatic drugs. Glob. Stoch. Anal., 13(5), 120–137.
DOI: 10.64837/GSA.13.5.9
How to Cite:
Chaithra, K. (2026). D-distance magic labeling on regular graphs. Glob. Stoch. Anal., 13(5), 138–146.
Manickam, A., Elayaraja, R., Kuna, D., Jaison, A. B., Srimanju, V., & Pravina, C. T. D. (2026). Qualitative analysis of
oscillatory solutions in generalized neutral difference equations. Glob. Stoch. Anal., 13(5), 147–158.
10. QUALITATIVE ANALYSIS OF OSCILLATORY SOLUTIONS IN GENERALIZED NEUTRAL DIFFERENCE
EQUATIONS
EQUATIONS
DOI: 10.64837/GSA.13.5.10
How to Cite:
Manickam, A., Elayaraja, R., Kuna, D., Jaison, A. B., Srimanju, V., & Pravina, C. T. D. (2026). Qualitative analysis of
oscillatory solutions in generalized neutral difference equations. Glob. Stoch. Anal., 13(5), 147–158.
11. THE FIRST MAX–MIN ZAGREB INDEX: STRUCTURAL IDENTITIES, SHARP BOUNDS AND
NANOSTRUCTURE APPLICATIONS
NANOSTRUCTURE APPLICATIONS
DOI: 10.64837/GSA.13.5.11
How to Cite:
Manjunatha, B. V., Venkatesh, S. H., Goudar, V. M., Tejaswini, K. M., & Shobha. (2026). The first max–min Zagreb
index: Structural identities, sharp bounds and nanostructure applications. Glob. Stoch. Anal., 13(5), 159–176.
12. SPECTRAL BOUNDS FOR PENDANT REGULAR DOMINATION ENERGY WITH APPLICATIONS TO
CARBON NANOTUBE LATTICES
CARBON NANOTUBE LATTICES
DOI: 10.64837/GSA.13.5.12
How to Cite:
Ajithkumara, Usha S R, & Puttaswamy. (2026). Spectral bounds for pendant regular domination energy with
applications to carbon nanotube lattices. Glob. Stoch. Anal., 13(5), 177–186.
applications to carbon nanotube lattices. Glob. Stoch. Anal., 13(5), 177–186.
13. BURGERS FISHER EQUATION AND ITS GENERALIZATIONS VIA GENERALIZED COLE-HOPF
TRANSFORMATION
TRANSFORMATION
DOI: 10.64837/GSA.13.5.13
How to Cite:
Tiwari, S., & Venkatramana, P. B. (2026). Burgers Fisher equation and its generalizations via generalized Cole-Hopf
transformation. Glob. Stoch. Anal., 13(5), 187–195.
transformation. Glob. Stoch. Anal., 13(5), 187–195.