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Pure and Applied Mathematics Project Topics and Materials for Students

Hybrid Algorithm For Approximating A Common Element Of Solutions Of A Variational Inequality Problem And A Convex Feasibility Problem.
Krasnoselskii-Type Algorithm For Approximating Solutions Of Variational Inequality Problems And Convex Feasibility Problems.
Measure Theory And Integration Approach To Probability Theory, And Applications In Financial Markets (Black-Scholes Model), And Actuarial Mathematics (Ruin Probability).
Modified Subgradient Extragradeint Method For Variational Inequality Problems And Fixed Point Problems In Real Banach Spaces.
Modified Subgradient Extragradient Method For Solving Monotone Variational Inequalities In Banach Spaces.
Naive Finite Difference Approximations For Singularly Perturbed Parabolic Reaction-Diffusion Problems.
Strong Convergence For The Sum Of Three Monotone Operators In A Real Banach Space.
Strong Convergence Theorem For Zeros Of Bounded Maximal Monotone Mappings In Banach Spaces With Applications.
Algorithms For Approximating Fixed Points Of Multivalued Quasi-Nonexpansive Mappings In Banach Spaces.
Algorithm For Solutions Of Hammerstein Integral Equations With Monotone Operators.
Approximation Method For Solving Variational Inequality With Multiple Set Split Feasibility Problem In Banach Space.
Approximation Of Solutions Of Split Inverse Problem For Multi-Valued Demi-Contractive Mappings In Hilbert Spaces.
Attractive Point Approximations Of Further 2-Generalized Hybrid Mapping In Hyperbolic Space.
Bochner Integration In Banach Spaces And Integration In R K And `1.
Characteristic Inequalities In Banach Spaces And Applications.
Controllability And Stabilizability Of Linear Systems In Hilbert Spaces.
Co−Semigroups Of Contradiction On Banach Spaces And Applications.
Differential Forms And Applications.
Evolution Equations And Applications.
Existence And Uniqueness Of Solutions Of Integral Equations Of Hammerstein Type Pricing And Modeling Of Bonds And Interest Rate Derivatives.
Floquet Theory And Applications.
Foundation Of Stochastic Modeling And Applications.
Integration In Lattice Spaces.
Isoperimetric Variational Techniques And Applications.
Iterative Methods For Approximation Of Fixed Points Of Certain Multivalued Mappings In Hadamard Spaces.
Lasalle Invariance Principle For Ordinary Differential Equations And Applications.
Loss Function In Acturial Science And Estimation.
Maximal Monotone Operators On Hilbert Spaces And Applications.
Measurable Set-Valued Functions And Bochner Integrals.
Minimum Principle Of Pontryagin.
Modified Forward-Backward Splitting Method Without Cocoercivity For The Sum Of Two Monotone Operators In Banach Spaces.
Monotone Operators And Applications.
Moore-Penrose Pseudoinverse And Applications..
On J-Fixed Points Of J-Pseudocontractions With Applications.
Operator Theory And Analytic Functions.
Pricing Of Basket Options.
Pricing Of Compound Options.
Quadratic Forms With Applications.
Semigroups Of Linear Operators And Application To Differential Equations.
Single-Step Algorithm For Variational Inequality Problems In Banach Spaces.
Sobolev Spaces And Linear Elliptic Partial Differential Equations.
Sobolev Spaces And Variational Method Applied To Elliptic Partial Differential Equations.
Sobolev Spaces, Embedding Theorems And Applications To Pdes.
Spectral Decomposition Of Compact Operators On Hilbert Spaces.
Spectral Theory Of Compact Linear Operators And Applications.
Auman Integral Of Set-Valued Maps.
Mountain Pass Theorem And Applications.
Variational Inequality In Hilbert Spaces And Their Applications.
Weak And Strong Convergence Theorems For Nonspreading Type Mapping In A Hilbert Spaces.
Why Classical Finite Difference Approximations Fail For A Singularly Perturbed System Of Convection-Diffusion Equations.

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