QUARTERLY JOURNAL OF COMPUTATIONAL ANALYSIS AND APPLICATIONS

FACE-1-2023
	JCAAA-2023-V31-front-1
	SCOPE--JOCAAA--2023
	EB--JOCAAA--2023
	Instructions--JOCAAA--2023
Binder1-23
	Paper 1
	Paper 2
	Paper 3
	Paper 4
		Introduction
		Taylor series expansion method
			Fundamental approach to solve space-fractional PDEs
			Fundamental approach to solve time-fractional PDEs
		Numerical examples
			Solution of SFTE
			Solution of TFTE
		Conclusion
	Paper 5
	Paper 6
	Paper 7
		Introduction
		Model formation
		SEAIQHRDP model analysis
			Positivity and boundedness
			Basic reproduction number
			Disease-free equilibrium Stability analysis
		Numerical simulation
		Sensitivity analysis
			COVID-19 Prevalence changes with various parameters
		Optimal control
			Optimal control problem
			Optimal control model simulation
		Conclusion
	Paper 8
		Introduction
		Preliminaries
		Nonempty intersection results using Hausdorff distance
			Comparison with Cantor's theorem
			Nonempty intersection in Atsuji space
		Nonempty intersection results using
			Comparison with Cantor's theorem
		Conclusion
	Paper 9
		Introduction
		Multi-objective linear transportation problem (MOLTP)
		Methods for solving MOLTP
			Weighted sum method
			Method proposed by Nomani(2016)
		Proposed Method
		Numerical illustration
		Conclusion
	Paper 10
		Introduction
		Some Essential Theorems
		Model Formulation
		Existence of the solutions
		Boundedness
		Existence of points of equilibrium
		Numerical Simulation
		Conclusion
BLANK-JoCAAA-2023-1
BLANK-JoCAAA-2023-2
BLANK-JoCAAA-2023-2
FACE-2-2023
	JCAAA-2023-V31-front-2
	SCOPE--JOCAAA--2023
	EB--JOCAAA--2023
	Instructions--JOCAAA--2023
Binder2-23
	Paper 11
	Paper 12
	Paper 13
		Introduction
		Main Results:
		Lemmas:
		Proof of Main results:
			Solution of theorem 2.1:
			Explanation of theorem 2.3:
	Paper 14
		Introduction
		Problem Structure:
		Results and Discussion:
		Conclusion:
	Paper 15
	Paper 16
	Paper 17
	Paper 18
	Paper 19
	Paper 20
		Introduction
		Model Formation
		Analysis of the SEITR model
			Positivity and boundedness
			Basic Reproduction Number
			Local Stability of Disease Free Equilibrium
			Global Stability of Disease Free Equilibrium
			Local Stability of Endemic Equilibrium point
		Numerical Simulation
			Analysis of results
			Discussion of results
		CONCLUSION
	Paper 21
		Introduction:
		Construction of the Problem:
		Influence of Diverse Restrictions
		Conclusions
	Paper 22
BLANK-JoCAAA-2023-1
BLANK-JoCAAA-2023-2
FACE-3-2023
	JCAAA-2023-V31-front-3
	SCOPE--JOCAAA--2023
	EB--JOCAAA--2023
	Instructions--JOCAAA--2023
Binder3-23
	Paper 23
	Paper 24
	Paper 25
		Introduction
		Preliminaries
		Variational Iteration Method
		Conclusion:
		References
	Paper 26
	Paper 27
		Introduction
		Model Description
			The Two-Dimensional State Model
				Notations
				The Difference-Differential equations governing the system are:
		Solution of the Problem
		Verification of Results
		Numerical Solution and Graphical Representation
		Busy Period Probabilities
			Numerical and Graphical Representation of Busy Period Probabilities
		Conclusion
		Acknowledgment
	Paper 28
		Introduction
		Literature Review
		Preliminaries
			Fuzzy Number
		Linear Programming framework for the Tourism Development Problem
			Model Developments
			DECISION MAKING IN A FUZZY SCENARIO zadeh1996fuzzy
				Wernerâ•Žs Method werners1987interactive
				Chanas chanas1983use & Verdegayâ•Žs Approach verdegay1982fuzzy,verdegay1984applications
				Solution of Zimmermann zimmermann1985applications,zimmermann1975description
		PROBLEM WITH VARYING TOLERANCES AND GRAPHICAL INTERPRETATIONS USING WERNERâ•ŽS METHOD
			Zimmermann Approach tanaka1973fuzzy
		RESULTS AND DISCUSSIONS
		Conclusion
	Paper 29
	Paper 30-SIROUNI
BLANK-JoCAAA-2023-1
BLANK-JoCAAA-2023-2
BLANK-JoCAAA-2023-2
FACE-4-2023
	JCAAA-2023-V31-front-4
	SCOPE--JOCAAA--2023
	EB--JOCAAA--2023
	Instructions--JOCAAA--2023
Binder4-23
	Paper 31-Chellapriya
		Introduction
		Preliminaries
			Definitions and Basic Results
		Fuzzy-Two-Coupled Non-linear Differential Equations
		Analytical Solution, Semi Analytical Solution
			Fuzzy Laplace Adomian Decomposition Method
		Modified Fuzzy RK-4 Algorithm:
			An Example
			Numerical Simlations
		Conclusion
	Paper 32-GA-SK-4
	Paper 33-ANAST-GEN-UNI-NN
	Paper 34-GA-DK-2
	Paper 35-ANASTASSIOU-MULTI-GUDERMANNIAN-FIXED
	Paper 36-ANASTASSIOU-FRA-O-O-G-SCHATTEN-3
	Paper 37-JOCAAA-2023-ANASTASSIOU-KOZMA
BLANK-JoCAAA-2023-1
BLANK-JoCAAA-2023-2
BLANK-JoCAAA-2023-2