Researchers & faculty
For problem formulation, analysis planning, method review, and turning a research idea into an executable path.
Research & scientific collaboration
For researchers, faculty members, and graduate researchers: research consulting, scientific programming and analysis, paper preparation and editing, and research-methodology and academic-writing training.
For problem formulation, analysis planning, method review, and turning a research idea into an executable path.
For guidance in methodology, data analysis, programming, and scientific preparation without replacing the researcher's own scholarly work.
For computational work, implementation, numerical/statistical analysis, and reproducibility support.
Ways to work together
The collaboration may be research, computational, or educational. The starting point is your real need.
Clarify the research question, assumptions, method, and a coherent path forward.
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Statistical or numerical analysis, algorithm implementation, plots, computational tools, and result checking.
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Help with structure, method and conclusion clarity, technical review, and submission preparation—not invented claims or results.
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Practical training from the research question and paper structure through method, analysis, writing, and submission preparation.
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Technical and computational collaboration on projects that need analysis, modeling, or implementation.
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How collaboration works
You do not need to know the exact service before contacting me. Describe the problem and we can identify the right path.
01
Describe the topic, data, paper, or challenge you are working with.
02
Clarify the goal, constraints, possible methods, and level of collaboration needed.
03
When appropriate, work may include analysis, modeling, programming, validation, or training.
04
The result may be analysis, code, figures, revised writing, or knowledge you can use to continue the work.
Research directions
Selected research notes
First-author work on generalized contractive conditions and fixed-point theorems, with applications to integral equations.
Existence and uniqueness of best proximity points in non-Archimedean fuzzy metric spaces.
Fixed-point results for cyclic α-ψφ-contractions in metric-like spaces, with an application to integral equations.
Publication record
Research profiles
Describe the topic, question, paper, or data you are working with. We can use the conversation to determine whether the right path is consulting, analysis, implementation, paper preparation, or training.