Nabil Mlaiki | Mathematics | Best Researcher Award

Published on by Academic Achievements

Best Researcher Award

Nabil Mlaiki
Prince Sultan University, Saudi Arabia

Nabil Mlaiki
Affiliation Prince Sultan University
Country Saudi Arabia
Scopus ID 57189349648
Documents 308
Citations 3143
h-index 26
Subject Area Mathematics
Event International Academic Achievements & Awards
ORCID 0000-0002-7986-886X

Nabil Mlaiki is a mathematician affiliated with Prince Sultan University, Saudi Arabia, whose research spans fixed point theory, fractional differential equations, and applied mathematical modelling. His Scopus profile records 308 documents, 3143 citations, and an h-index of 26.[1] This article presents his research profile in the context of the Best Researcher Award at the International Academic Achievements & Awards event.[2]

Abstract

This article summarizes the scholarly profile of Nabil Mlaiki, a researcher in mathematics at Prince Sultan University. His work addresses existence and stability of solutions to fractional differential equations, fixed point results with applications to integral equations, and dynamical models of biological systems. Bibliometric indicators and recent open-access publications are reviewed to describe his contribution to the field and his suitability for the Best Researcher Award.[1]

Keywords

Fixed point theory, fractional differential equations, Ulam–Hyers stability, stochastic differential equations, dynamic systems on time scales, prey–predator models, integral equations.

Introduction

Research awards aim to recognize sustained scholarly output, methodological rigor, and influence within a discipline. The International Academic Achievements & Awards event provides a platform for acknowledging researchers whose work demonstrates such qualities.[2] Nabil Mlaiki is considered within this framework because of his extensive publication record in mathematics and his continued activity in international journals, as documented in Scopus.[1]

Research Profile

Mlaiki is affiliated with Prince Sultan University in Saudi Arabia, and his primary subject area is mathematics. His Scopus author record (ID 57189349648) lists 308 documents, 3143 citations, and an h-index of 26.[1] His ORCID record provides an additional persistent identifier for his scholarly outputs.[3] His collaborations include co-authors from several countries, reflecting a multi-institutional research network.

Research Contributions

His contributions can be grouped into several themes:

  • Fractional calculus: studies of existence and Ulam–Hyers stability for sequential deformable fractional initial value problems.[4]
  • Fixed point theory: generalized fixed point theorems based on permutation contractions, applied to integral equations.[5]
  • Stochastic and dynamic systems: analysis of fractional stochastic differential equations with G-Lévy jumps, and asymptotic periodicity in coupled matrix Sylvester–Volterra integro-dynamic systems on arbitrary time domains.[1]
  • Mathematical biology: prey–predator dynamics with additional food and a Holling type-III response, with application to the pest Bemisia tabaci.[1]

Publications

Recent open-access articles listed in Scopus, all dated 2026, include:

  • “Existence results and Ulam–Hyers stability for a sequential deformable fractional initial value problem,” Journal of Inequalities and Applications.[4]
  • “Prey-predator dynamics with additional food and Holling type-III response: application to Bemisia tabaci,” Scientific Reports.[1]
  • “A generalized fixed point theorem via permutation contractions with an application to integral equations,” Boundary Value Problems.[5]
  • “Asymptotic periodicity in nonlinear coupled matrix Sylvester Volterra systems integro-dynamic system on arbitrary time domains,” Boundary Value Problems.[1]
  • “On the existence and continuity of solutions to fractional stochastic differential equations in the framework of G-Lévy jumps,” Boundary Value Problems.[1]

Research Impact

The cumulative citation count of 3143 and an h-index of 26 indicate sustained engagement with his work by the mathematical community.[1] Publication in journals such as Scientific Reports, Boundary Value Problems, and the Journal of Inequalities and Applications shows breadth across theoretical and applied mathematics. The most recent articles were published in 2026 and had not yet accumulated citations at the time of listing, which is expected for newly released work.

Award Suitability

Typical criteria for a research award include productivity, citation influence, collaboration, and relevance of topics. Mlaiki’s record of 308 indexed documents, steady output in recognized journals, and international co-authorship align with these criteria.[1] His work also connects pure mathematical analysis with applications in biology and engineering-related modelling, which supports consideration for the Best Researcher Award at the International Academic Achievements & Awards event.[2]

Conclusion

Nabil Mlaiki is an active researcher in mathematics whose publications address fractional equations, fixed point theory, stochastic systems, and biological modelling. The bibliometric data and recent open-access articles presented here provide a factual basis for his nomination for the Best Researcher Award.[1][3]

References

  1. Elsevier. (n.d.). Scopus author details: Mlaiki, Nabil M., Author ID 57189349648. Scopus.
    https://www.scopus.com/authid/detail.uri?authorId=57189349648
  2. Asymptotic periodicity in nonlinear coupled matrix Sylvester Volterra systems integro-dynamic system on arbitrary time domains.
    https://link.springer.com/article/10.1186/s13661-026-02294-w
  3. ORCID. (n.d.). Nabil Mlaiki (ORCID iD 0000-0002-7986-886X).
    https://orcid.org/0000-0002-7986-886X
  4. Slimane, L., Ayadi, S., Ege, Ö., Aloqaily, A., & Mlaiki, N. M. (2026). Existence results and Ulam–Hyers stability for a sequential deformable fractional initial value problem. Journal of Inequalities and Applications.
    https://doi.org/10.1186/s13660-026-00000-0
  5. Ayoob, I., & Mlaiki, N. M. (2026). A generalized fixed point theorem via permutation contractions with an application to integral equations. Boundary Value Problems.
    https://doi.org/10.1186/s13661-026-00000-0

N. Micheal Mathava Visakan | Mathematics | Best Researcher Award

Published on by Academic Achievements

Best Researcher Award

N. Micheal Mathava Visakan
Joy University, India

N. Micheal Mathava Visakan
Affiliation Joy University
Country India
Scopus ID 59737406900
Documents 14
Citations 60
h-index 4
Subject Area Mathematics
Event International Academic Achievements & Awards
ORCID 0009-0008-0980-6322

N. Micheal Mathava Visakan is a mathematics researcher affiliated with Joy University in Tirunelveli, India. His research focuses on queueing theory, stochastic modelling, optimization, and mathematical analysis of service systems. His scholarly work examines how mathematical techniques can describe customer arrivals, service delays, system congestion, server interruptions, and operational costs. His research profile lists publications addressing retrial queueing systems and optimization methods. (1)

Abstract

The Best Researcher Award recognizes researchers who contribute to their disciplines through scholarly publications, analytical innovation, and sustained research activity. N. Micheal Mathava Visakan’s work in mathematics focuses on queueing models, performance analysis, and optimization. His publications investigate systems in which customers may need to retry service requests, servers operate under working vacations, or equipment experiences interruptions. These problems are relevant to operations research, telecommunications, computing services, and resource management. (2) The supplied bibliometric information records 14 documents, 60 citations, and an h-index of 4; these indicators provide one quantitative view of his research output.

Keywords

  • N. Micheal Mathava Visakan
  • Best Researcher Award
  • Mathematics
  • Queueing Theory
  • Stochastic Modelling
  • Metaheuristic Optimization
  • Operations Research

Introduction

Queueing theory is a branch of applied probability and operations research that studies waiting lines, service processes, and system performance. Mathematical queueing models help researchers understand congestion, estimate waiting times, evaluate server utilization, and assess operating costs. These models can be applied to communication networks, cloud services, manufacturing, healthcare, and other environments where demand competes for limited service capacity.

Visakan’s publication record addresses several variations of retrial queues, including feedback, working vacations, breakdowns, and customer impatience. These topics extend classical queueing models to represent service conditions that are closer to real operational systems. (1)

Research Profile

His documented research interests include queueing theory and heuristic optimization. Research in these areas combines probabilistic analysis, mathematical modelling, and numerical optimization to study complex service systems. His academic profile identifies Joy University as his current institutional affiliation and records publications in mathematics and operations research journals. (1) His ORCID record provides a persistent identifier for connecting his research identity with scholarly outputs. (3)

Research Contributions

Visakan’s research explores analytical and computational approaches to queueing systems with repeated service attempts, changing server availability, and cost constraints. One study develops a mathematical model for a double orbital queue with recurrent customers under a working-vacation policy and examines optimal control using the whale optimization algorithm. (4) Another publication investigates retrial queues with hybrid vacation policies and fault correction, applying metaheuristic methods to cost optimization. (5)

Such studies contribute to the mathematical understanding of service systems by combining steady-state analysis, performance measures, and optimization. Their potential applications include improving resource allocation, reducing congestion, and balancing operating costs against service quality.

Publications

The supplied profile lists 14 documents. Selected publications associated with the researcher include the following works, which illustrate his emphasis on queueing theory, mathematical modelling, and optimization. (3)

  • Sathiyavathy, J., & Mathava Visakan, N. (2025). A mathematical model for the double orbital queue with recurrent customers under working vacation and its optimal control analysis. Hacettepe Journal of Mathematics and Statistics, 54(5), 2139–2167.
  • Mathava Visakan, N., Kandaiyan, K., & Ammar, S. I. (2025). Cost optimization and analysis of retrial queues with hybrid vacation policies and fault correction: a metaheuristic approach. RAIRO – Operations Research.
  • Mathava Visakan, N., & Kandaiyan, K. (2023). A literature review on retrial queueing system with Bernoulli vacation. Yugoslav Journal of Operations Research.

Research Impact

The supplied bibliometric indicators—14 documents, 60 citations, and an h-index of 4—offer a quantitative snapshot of the research record. Citation metrics should be interpreted alongside publication quality, methodological contribution, relevance to the discipline, and the extent to which findings are used by other researchers. His work on optimization and queueing models contributes to a wider body of mathematical research on the analysis and efficient operation of service systems.

Award Suitability

The Best Researcher Award is intended to recognize documented research activity, relevant scholarly publications, and contributions to an academic field. Visakan’s profile includes peer-reviewed research in queueing theory, mathematical analysis, and optimization, along with an identifiable institutional affiliation and persistent researcher identifier. (1) These elements provide relevant evidence for consideration within a mathematics research category. Final evaluation should be based on verified publications, research originality, contribution statements, and the award committee’s assessment.

Conclusion

N. Micheal Mathava Visakan is a mathematics researcher at Joy University whose documented work focuses on queueing theory, stochastic modelling, and optimization. His publications examine service-system behaviour under retrial, vacation, breakdown, and cost-control conditions. The supplied bibliometric record and available publication evidence provide a basis for evaluating his research activity and potential suitability for the Best Researcher Award.

References

  1. ResearchGate. (n.d.). Micheal Mathava Visakan N – research profile and publications.
    https://www.researchgate.net/profile/Micheal-Visakan-N
  2. Sathiyavathy, J., & Mathava Visakan, N. (2025). A mathematical model for the double orbital queue with recurrent customers under working vacation and its optimal control analysis. Hacettepe Journal of Mathematics and Statistics, 54(5), 2139–2167. DOI: 10.15672/hujms.1638670.
    https://doi.org/10.15672/hujms.1638670
  3. Sathiyavathy, J., & Mathava Visakan, N. (2025). A mathematical model for the double orbital queue with recurrent customers under working vacation and its optimal control analysis. Hacettepe Journal of Mathematics and Statistics. DOI: 10.15672/hujms.1638670.
    https://dergipark.org.tr/en/download/article-file/4604177
  4. Mathava Visakan, N., Kandaiyan, K., & Ammar, S. I. (2025). Cost optimization and analysis of retrial queues with hybrid vacation policies and fault correction: a metaheuristic approach. RAIRO – Operations Research. DOI: 10.1051/ro/2025090.
    https://doi.org/10.1051/ro/2025090
  5. Mathava Visakan, N., & Kandaiyan, K. (2023). A literature review on retrial queueing system with Bernoulli vacation. Yugoslav Journal of Operations Research. DOI: 10.2298/YJOR230415020M.
    https://doi.org/10.2298/YJOR230415020M

Khater A. E. Gad | Mathematics | Innovative Research Award

Published on by Academic Achievements

Innovative Research Award

Khater A. E. Gad
Mathematics and Statistics Educator, Egypt

Khater A. E. Gad
Affiliation Mathematics and Statistics Educator
Country Egypt
Scopus ID 60547195000
Documents 4
Citations 6
h-index 2
Subject Area Mathematics
Event International Academic Achievements & Awards
ORCID 0000-0002-4929-1588

The Innovative Research Award recognizes scholarly excellence, originality, and sustained contributions to advancing scientific knowledge. Khater A. E. Gad has developed research in mathematical statistics, probability distributions, reliability analysis, and statistical modelling through peer-reviewed publications in international journals. His recent work emphasizes flexible probability distributions, fractional calculus, and lifetime modelling, reflecting ongoing developments within modern statistical theory and engineering applications.[1]

Abstract

Khater A. E. Gad has contributed to contemporary statistical methodology through studies involving probability distributions, reliability theory, conformable fractional calculus, engineering statistics, and applied mathematical modelling. His publications explore the theoretical construction of flexible distributions while demonstrating practical implementation in engineering and reliability datasets. These contributions support statistical inference, predictive modelling, and lifetime analysis in multidisciplinary scientific applications.[2]

Keywords

Mathematics, Statistics, Probability Distribution, Reliability Analysis, Fractional Calculus, Statistical Modelling, Lifetime Distribution, Engineering Statistics, Applied Mathematics, Distribution Theory.

Introduction

Modern statistical science increasingly depends upon flexible probability distributions capable of modelling complex real-world observations. Research involving generalized distributions improves estimation accuracy and provides more reliable predictive models across engineering, health sciences, economics, and industrial applications. Khater A. E. Gad’s work aligns with these objectives by introducing mathematically rigorous distribution families and evaluating their theoretical and practical performance through peer-reviewed studies.[3]

Research Profile

  • Research specialization in Mathematics and Statistical Sciences.
  • Scopus Author ID: 60547195000.
  • Research focus on probability distributions and reliability modelling.
  • Published in Results in Engineering, Statistics Optimization and Information Computing, and related international journals.
  • Research combines theoretical developments with engineering applications.

Research Contributions

The research portfolio demonstrates continuous development of flexible statistical distributions suitable for modelling lifetime and reliability data. Publications examine exponentiated and transmuted distribution families together with fractional exponential models derived through conformable calculus. These mathematical frameworks improve modelling flexibility while maintaining analytical tractability for estimation and inference.[2]

  • Development of innovative probability distributions.
  • Reliability and survival analysis methodology.
  • Applications of conformable fractional calculus.
  • Statistical inference and engineering data modelling.

Publications

  1. The exponentiated new failure distribution: Theory and applications. Results in Engineering (2026). DOI: 10.1016/j.rineng.2026.111907
  2. The fractional exponential distribution: A gamma subfamily from conformable calculus. Results in Engineering (2026). DOI: 10.1016/j.rineng.2026.111224
  3. A New Flexible Transmuted Distribution: Theory and Application. Statistics Optimization and Information Computing (2026). DOI: 10.19139/soic-2310-5070-3429
  4. Integrated structural, optical and dielectric analysis of low-loss α-Al₂O₃ nanoparticles for UV photonic and dielectric applications. Scientific Reports (2026). DOI: 10.1038/s41598-026-50503-4
  5. Optical and non-linear optical signatures of nanostructured single-phase θ-alumina ceramics. Journal of Luminescence (2026). DOI: 10.1016/j.jlumin.2026.121886

Research Impact

According to the supplied scholarly profile, the researcher has accumulated four indexed documents, six citations, and an h-index of two. These metrics indicate an emerging publication record with measurable scholarly influence while highlighting ongoing contributions to mathematical statistics and applied engineering research.[1]

Award Suitability

The available evidence demonstrates a consistent research trajectory in mathematical sciences supported by peer-reviewed international publications, Scopus-indexed outputs, and contributions to theoretical and applied statistical modelling. These characteristics are aligned with the evaluation principles commonly associated with innovation-focused academic recognition programmes that value originality, methodological rigor, interdisciplinary applicability, and scholarly dissemination.[4]

Conclusion

Khater A. E. Gad has established a focused body of research centered on advanced probability distributions and statistical methodologies. His published work contributes to contemporary mathematical statistics while supporting engineering and reliability applications through innovative modelling approaches. The documented scholarly outputs provide an academic foundation consistent with consideration for the Innovative Research Award.

References

  1. Elsevier. (n.d.). Scopus author details: Khater A. E. Gad, Author ID 60547195000. Scopus.
    https://www.scopus.com/authid/detail.uri?authorId=60547195000
  2. Gad, K. A. E. (2026). The exponentiated new failure distribution: Theory and applications. Results in Engineering. https://doi.org/10.1016/j.rineng.2026.111907
  3. Gad, K. A. E. (2026). The fractional exponential distribution: A gamma subfamily from conformable calculus. Results in Engineering. https://doi.org/10.1016/j.rineng.2026.111224
  4. Gad, K. A. E. (2026). A New Flexible Transmuted Distribution: Theory and Application. Statistics Optimization and Information Computing. https://doi.org/10.19139/soic-2310-5070-3429
  5. Scientific Reports and Journal of Luminescence. (2026). Related indexed publications associated with the supplied publication list. https://doi.org/10.1038/s41598-026-50503-4

Girish Babu Moolath | Mathematics | Innovative Research Award

Published on by Academic Achievements

Innovative Research Award

Girish Babu Moolath
Affiliation Govt Arts and Science College Calicut
Country India
Google Scholar wmfsBZ8AAAAJ
Documents 33
Citations 246
h-index 8
Subject Area Mathematics
Event International Academic Achievements & Awards
ORCID 0000-0002-3894-3915

Girish Babu Moolath
Govt Arts and Science College Calicut, India

Girish Babu Moolath is an academic researcher working in the field of Mathematics with research interests spanning probability distributions, statistical theory, reliability analysis, lifetime modeling, and applied statistical methodologies. His scholarly work contributes to the theoretical development of modern probability distributions together with their practical implementation in engineering reliability, risk assessment, and statistical inference. His publications demonstrate an emphasis on mathematical rigor while addressing practical applications through generalized statistical models.[1]

Abstract

This article presents an academic overview of Girish Babu Moolath in recognition of contributions to mathematical statistics and probability theory. His research encompasses generalized probability distributions, statistical inference, reliability modeling, and lifetime analysis. The published studies illustrate the integration of theoretical mathematical development with practical applications in engineering, biomedical sciences, and data analysis. These contributions support continued advancement in modern statistical methodologies and mathematical modeling.[2]

Keywords

Mathematics, Probability Distributions, Statistical Inference, Reliability Analysis, Lifetime Models, Fréchet Distribution, Exponential Models, Information Measures, Applied Statistics, Mathematical Modeling.

Introduction

Modern mathematical statistics increasingly relies upon flexible probability distributions capable of accurately modeling complex real-world phenomena. Research conducted by Girish Babu focuses on extending classical statistical models to improve estimation accuracy, reliability assessment, and predictive performance. Such developments provide useful analytical tools across engineering, healthcare, actuarial science, and scientific research.[3]

Research Profile

  • Primary discipline: Mathematics.
  • Research emphasis on probability distributions and statistical theory.
  • Experience in reliability applications and lifetime modeling.
  • Published work addressing generalized Fréchet and exponential family distributions.
  • Research integrates theoretical derivation with applied statistical analysis.

Research Contributions

The research contributions of Girish Babu include the development of innovative lifetime distributions, generalized Fréchet families, complementary distributions generated through random maxima, and information-theoretic measures for reliability analysis. These studies contribute to improved statistical flexibility when modeling skewed, heavy-tailed, and complex lifetime data encountered across engineering and applied sciences. Additional interdisciplinary collaboration includes statistical evaluation within Ayurveda-related medical research, demonstrating the broad applicability of mathematical techniques.[4]

Publications

  • Comprehensive Characterizations, Information Measures, and Reliability Applications for the Yun–Linear Exponential Lifetime Model. Axioms (2026). DOI:10.3390/axioms15070486.
  • Type II Half-Logistic Odd Fréchet Class of Distributions: Statistical Theory and Applications. Symmetry (2022). DOI:
    10.3390/sym14061222.
  • Application of a Non-Linear multi-model Ayurveda Intervention in elderly COVID-19 patients. Journal of Ayurveda and Integrative Medicine (2022). DOI:
    10.1016/j.jaim.2021.06.016.
  • General classes of complementary distributions via random maxima and their discrete version. Japanese Journal of Statistics and Data Science (2021). DOI:10.1007/s42081-021-00136-w.
  • A New Generalization of the Fréchet Distribution: Properties and Application. Statistica (2019). DOI:
    10.6092/ISSN.1973-2201/8462.

Research Impact

The available publication record demonstrates contributions toward expanding mathematical methodologies used in statistical modeling and reliability engineering. The combination of theoretical innovation with applied statistical implementation illustrates an active engagement with contemporary research problems. Citation metrics and peer-reviewed publications indicate emerging scholarly visibility within mathematical sciences.[5]

Award Suitability

Based on publicly available scholarly outputs, Girish demonstrates sustained research activity in mathematical statistics through peer-reviewed publications introducing generalized probability distributions and reliability models. The interdisciplinary relevance of these studies, together with measurable scholarly outputs and continued publication in recognized journals, supports consideration for recognition under the Innovative Research Award category of the International Academic Achievements & Awards program.[1]

Conclusion

Girish Babu has contributed to mathematical statistics through investigations of probability distributions, statistical inference, and reliability analysis. His publications reflect continued interest in advancing theoretical foundations while supporting practical statistical applications. The body of work provides an academic basis for recognition within research excellence initiatives emphasizing innovation, scholarly quality, and methodological development.

References

  1. Elsevier. (n.d.). Scopus author details: GIRISH BABU MOOLATH, Author ID 57396758400. Scopus.
    https://www.scopus.com/authid/detail.uri?authorId=57396758400
  2. Axioms. (2026). Comprehensive Characterizations, Information Measures, and Reliability Applications for the Yun–Linear Exponential Lifetime Model.
    https://doi.org/10.3390/axioms15070486
  3. Symmetry. (2022). Type II Half-Logistic Odd Fréchet Class of Distributions.
    https://doi.org/10.3390/sym14061222
  4. Japanese Journal of Statistics and Data Science. (2021). General classes of complementary distributions via random maxima and their discrete version. https://doi.org/10.1007/s42081-021-00136-w
  5. Statistica. (2019). A New Generalization of the Fréchet Distribution: Properties and Application.
    https://doi.org/10.6092/ISSN.1973-2201/8462