Pure and New Mathematics in AI

 

Journal abbreviation:

P. N. Math. AI

 

Pure and New Mathematics in AI is an international open-access peer-reviewed journal. The journal publishes original, high-quality research articles, review articles, editorials, commentaries, methods, and more. It is available for professionals in related fields worldwide to read and use, and we are committed to ensuring that articles published in it receive maximum visibility.
The journal focus areas include but are not limited to:

  1. Algorithm design and analysis
  2. Artificial intelligence
  3. Symbolic computation
  4. Software formal methods
  5. Artificial neural networks
  6. Machine learning
  7. Image processing
  8. Mathematical methods for biomedical imaging
  9. Intelligent computing
  10. Mathematical theory of information optics and its applications
  11. Information security, and digital signal processing.

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  1. The submission has not been previously published, nor is it under the consideration of another journal (or an explanation has been provided in Comments to the Editor).
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  3. Where available, URLs for the references have been provided.
  4. The text adheres to the stylistic and bibliographic requirements outlined in the Author Guidelines, which is found in About the Journal.
  5. If submitting to a peer-reviewed section of the journal, the instructions in Ensuring a Blind Review have been followed.
 

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Pure and New Mathematics in AI is an Open Access Journal under EnPress Publisher. All articles published in Pure and New Mathematics in AI are accessible electronically from the journal website without commencing any kind of payment. In order to ensure contents are freely available and maintain publishing quality, Article Process Charges (APCs) are applicable to all authors who wish to submit their articles to the journal to cover the cost incurred in processing the manuscripts. Such cost will cover the peer-review, copyediting, typesetting, publishing, content depositing and archiving processes. Those charges are applicable only to authors who have their manuscript successfully accepted after peer-review.

Journal TitleAPCs
Pure and New Mathematics in AI$800

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Vol 2, No 1 (2025)

Table of Contents

Open Access
Article
Article ID: 11308
PDF
by Elnaz Soleymani Anari, Alireza Fakharzadeh Jahromi
P. N. Math. AI 2025, 2(1);    600 Views
Abstract

In this paper, a novel group decision-making method is proposed based on the weighted SBM model of data envelopment analysis (DEA) and intuitionistic fuzzy preference relations (IFPRs). Indeed, for the data fuzzy numbers set, the main aim of this study is to measure the efficiency of different alternatives in the framework of IFPRs by the weighted SBM model. In this regard, first, the interval transform function is used to convert IFPRs into interval multiplicative preference relations. After calculating the efficiency, the optimal weights for each IFPR are identified using two cross-efficiency models to obtain the normalized intuitionistic fuzzy priority vector. Then, an algorithm for group decision-making is proposed using a goal programming, SBM model with ideal weights and IFPRs to rank the units. Finally, the model is implemented numerically, and the results are also compared with other models, including the output-oriented Charnes-Cooper-Rhodes) CCR (and basic Banker-Charnes-Cooper (BCC) models. It is shown that the proposed method outperforms traditional CCR and BCC models and provides more reasonable results.

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Open Access
Article
Article ID: 10126
PDF
by Hemlata Pande
P. N. Math. AI 2025, 2(1);    34 Views
Abstract

The present paper is an attempt to describe the writing pattern of Hindi language texts with the help of mathematical techniques. The analyses of the selected texts have been done by the use of the roman alphabet transforms of the texts. An attempt has been made to characterize texts mathematically on the basis of the presence of different letters of alphabets and by means of quantification of the texts with the help of entropy of pattern of occurrence of letters. The characteristic curves have been formed depending on the presence of different letters in the corresponding roman text and the entropy of the pattern of occurrence of letters has also been calculated. The determined curve and the entropic extent have also been compared with the same type of curve and entropies for two texts in the English language. The work has significance in the process of language identification, as the determined curve and the specific entropic quantitative measure can be considered useful tools.

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