• Automated breast cancer diagnosis optimized with higher-order attribute-enhancing heterogeneous graph neural networks using mammogram images 

  Kulandaivelu, G.; Taluja, A.; Gawas, M.M.; Nath, R. (Biomedical Signal Processing and Control. 97; 2024; ArticleID_106659.)

  Breast cancer, a common ailment among women worldwide, is commonly discovered by the emergence of a lump in the breast. The most severe and devastating type of cancer; it is produced by the normal proliferation of cells ...
• Hyers-Ulam Type Stability For Some Differential Equations 

  Sonalkar, Vishwas Pandurang
• Additively graceful signed graphs 

  Pereira, J.; Singh, T.; Arumugam, S. (AKCE International Journal of Graphs and Combinatorics. NYP; 2023; NYP.)
• Group methods for second order delay differential equations 

  Lobo, J.Z.; Valaulikar, Y.S. (TWMS Journal of Applied and Engineering Mathematics. 11(4); 2021; 1194-1206.)

  In this research paper, we obtain the equivalent symmetries of non-homogeneous second order delay differential equations with variable coeffcients. Group methods have been used to do this. The approach followed by us to ...
• Symmetry Analysis of Some Functional Differential Equations 

  Lobo, Jervin Zen
• On a pseudo Fibonacci sequence 

  Phadte, C.N.; Tamba, M.; Valaulikar, Y.S. (Jnanabha. 50(2); 2020; 265-268.)

  This article deals with a pseudo Fibonacci sequence and its properties. Some well known identities are obtained in terms of the identities of generalised Fibonacci sequence. Modular properties different from those of ...
• Classification of some first order functional differential equations with constant coefficients to solvable Lie algebras 

  Lobo, J.Z.; Valaulikar, Y.S. (Applications and Applied Mathematics: An International Journal. 15(2); 2020; 985-1003.)

  In this paper, we shall apply symmetry analysis to some first order functional differential equations with constant coefficients. The approach used in this paper accounts for obtaining the inverse of the classification. ...
• On symmetry analysis in finding solutions of the one dimensional wave equation 

  Lobo, J.Z.; Valaulikar, Y.S. (Proc. of Int. Conf. on Applied Mathematics & Computational Sciences (ICAMCS-2019), Ed. by: Jogendra Kumar, Seema Yadav, Fateh Singh. 2020; 133-141.)

  In this paper we obtain the Lie invariance condition for second order partial differential equations. This condition is used to obtain the determining equations of the 1-dimensional wave equation with constant speed. The ...
• On Chaplygin's method for first order neutral differential equation 

  Kumari, M.; Valaulikar, Y.S. (Applications and Applied Mathematics: An International Journal (AAM). 13(2); 2018; 764-780.)

  In this paper we discuss the existence of a solution of a first order neutral differential equation with piecewise constant argument. We extend the method of Chaplygin's sequence to obtain two sided bounds for the solution. ...
• Identities involving partial derivatives of bivariate B-q bonacci and B-q Lucas polynomials 

  Arolkar, S.; Valaulikar, Y.S. (Palestine Journal of Mathematics. 9(1); 2020; 347-353.)

  In this paper some identities of (k, j) sup(th) order partial derivatives of B-q bonacci and B-q Lucas polynomials with respect to x and y are introduced.

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