Prof. Romesh Kumar

• Bicomplex Runges approximation theorem. Rend. Circ. Mat. Palermo, II. Ser (2024). https://doi.org/10.1007/s12215-24-01018-2 (with  M. Arif)
•  Univalent Functions, Aust. J. Math. Anal. Appl. Vol. 20    (2023), No. 1, Art. 3, 15 pp. AJMAA  ( with A. Ali and M. Arif  and R. Singh)
•  Li-Yorke and expansivity for composition operators on  Lorentz space, Aust. J. Math. Anal. Appl. 20 (2023), no. 2,  Art. No. 5, 12 pp. (with Rajat Singh).
•  Maximal ideals in a bicomplex algebra and bicomplex  Gelfand–Mazur theorem, Complex Variables and Elliptic        Equations, 67(2022) No.10, 2545-2554.
• Some Fundamental Theorems of Functional Analysis with Bicomplex and Hyperbolic Scalers, Advances in Applied Clifford Algebras, Springer Basel 66 (2020) 1- 23. (with Heera Saini and A. Sharma ) 
•  Some product type hyperbolic Young functions. Malaya J. Mat. 8 (2020), No. 1, 294–300. (with Rinchen Tundup)
• Essentially algebraic composition operators on Lorentz sequence spaces with a weight. Function spaces and inequalities, 213–223, Springer Proc. Math. Stat.,  206, Springer, Singapore, 2017.  ( With  Sumit.  Dubey,  and  Shagoon Wazir)
•  2-normed  D-modules and Hahn-Banach theorem for D-linear 2-functionals. An. Univ. Oradea Fasc. Mat. 23 (2016), no. 2, 117–126. ( with Kulbir Singh)
•  Topological Bicomplex Modules,  Adv. Appl. Clifford Algebras, Springer Basel  26 (2016), 1249- 1270. ( with Heera Saini) 
•  Bicomplex weighted Hardy spaces and Bicomplex C*- algebras, Adv. Appl. Clifford Algebras, Springer Basel,  26 (2016), 217–235. ( with K. Singh, H. Saini and S. Kumar) 
•  Bicomplex Linear Operators on Bicomplex Hilbert  Spaces and Littlewood’s Subordination Theorem,  Adv. Appl. Clifford Algebras, Springer Basel   25 (2015), 591–610.   ( with K. Singh)  
•  Compactness and essential norms of composition operators on Orlicz Lorentz spaces, Applied Mathematics Letters, 25(2012), 1778 – 1783. ( with Y. Cui, H. Hudzik, and Rajeev Kumar).
•  Boundedness,  compactness and Schatten-class membership of weighted composition operators, Integral Equations Operator Theory 67 (2010), no. 4, 467–479.  (with E. A. Gallardo-Gutiérrez and J. R. Partington)  
•  Composition operators on Orlicz-Lorentz spaces, Integral Equations and Operator Theory, (Birkhauser) 60 (2008), 79 – 88. (with Rajeev Kumar).
•  Essential norm  of  weighted composition operator on  the Dirichlet space, Extracta Math. 21(3) (2006), 249-259. ( with  K. J. Singh).
•  Weighted composition operators via Berezin transform and Carleson measure, Commentationes  Mathematicae , XLVI (1)  (2006) , 63- 78. ( with  K. J. Singh).
•  Matrix Multiplication operators on Banach Function spaces, Proc. Indian Acad. Sci. (Math.Sci.)  116, No.1, (2006), 71-81.( with H. Hudzik and  Rajeev   Kumar).
•  Composition operators on Banach function spaces, Proc. Amer. Math. Soc.133 (2005), 2109 – 2118.  (with Rajeev Kumar).
•  On finite dimensional algebras generated by composition operators on Orlicz sequence space with weight, Houston J. Math. , 31, No 4, (2005), 1135 – 1152. (with Rajeev Kumar) Impact factor: 0.474.
•  Compact composition operators on Lorentz spaces, Matematicki Vesnik , 57 (2005), 109 –112. ISSN 0025-5165 ( with Rajeev Kumar )
•  Composition operators in Orlicz spaces, J. Austral. Math. Soc., 76 (2004) 189 – 206. (with Y. Cui, H. Hudzik, and L. Maligranda)
•  Composition operators on Lf-1 spaces, Proceedings of the Sixth Conference on Function Spaces, World Scientific Publishers, 2003.   ( with G.H. Erajee)
•  Weighted composition operators on Hardy and Bergmann spaces, in D. Gaspar ,  I  Gohberg, D. Timotin, F.H. Vasilescu, L. Zsido: Recent  advances in   operator theory, operator algebras, and their applications, Proc. XIXth International Conference on Operator Theory (Timisoara), 2002, Operator Theory : Advances and Applications, Vol. 153, Birkhäuser (2004), 157-167. ISBN 3-7643-7127-7. (with  J. R. Partington).
•  Carleson measure and compact composition operators on Hardy spaces of upper-half plane, Extracta Math. Vol 15, No. 1 (2000), 175-180. (with S.D. Sharma)
•  Composition operators on Orlicz spaces, Integral Equations and Operator Theory, 29 (1997), 17-22.
•  Weighted substitution operators on weighted spaces of infinitely differentiable functions, Indian J. Math. Vol 38, No. 1 (1996), 67-72. (with B.S.Komal)
•  Convergence of sequences of substitution operators on H(w), Journal of Indian  Math. Soc., 62(1-4) (1996) 196-204. (with S.D. Sharma)
•  Substitution operators on some sequence spaces, Forum Math. X (1996), 9-16. (with S.D. Sharma)
•  Substitution operators on a space of infinitely differentiable functions, Indian J.  Pure and Applied Math., 26(5) (1995) 441-443.   (with R.K. Singh and N. Lal). ) Impact factor: 0. 294.
•  Substitution operators on weighted spaces of infinitely differentiable functions,   Far East J. Math Sci, 1 (2) (1993) 201-207.  (with B.S. Komal).
•  Substitution operators on generalised spaces of entire functions, Mathematics Today XI (1993) 21-26.  (with S.D. Sharma and R.M.  Singh)
•  Inner functions and subtitution operators, Acta Sci. Math (Szeged) 58 (1993) 509-516 . (with S.D. Sharma)
•  Substitution operators on Hardy-Orlicz spaces, Proc. Nat. Acad. Sci. (India), 71(A) IV (1991) 535-431.  (with S.D. Sharma).

         
   Books / Monographs / Proceedings of the conferences edited / published:

• Proceedings of the  22nd   Annual Conference of Jammu Mathematical Society and a national Seminar  on Complex Analysis and Related Areas, Department of Mathematics, University of Jammu,  24 – 25 Feb, 2012. 
•  Proceedings of the  21st   Annual Conference of Jammu Mathematical Society and a national Seminar  on Analysis and Applications, Department of Mathematics, University of Jammu,  25 – 27 Feb, 2011. ISBN : 97881910015-1-8.

Prof. K. S. Charak

• Counterexamples to bicomplex analogue of bloch’s principle and its converse, Complex Anal. Oper. Theory, https://doi.org/10.1007/s11785-023-01380-6, (2023).
•  Some Picard type theorem and corresponding normality criteria in several complex variables, Poincare J. Anal. Appl., 10(1) (2023), 105-117.
• Lappan’s normality criterion in C^n, Rendiconti del Circolo Matematico di Palermo, Series 2, 72 (2023), 239-252.
• Normality through sharing pairs of functions with derivatives, Filomat, 37(20)(2023), 6709-6717.
• An extension of Hayman’s alternative to a class of differential polynomials, Bollettino dell’Unione Matematica Italiana, Published online: My 02, 2023, https://doi.org/10.1007/s40547-023-00365-9, 15 pages.
• Some remarks on primeness and dynamics of some classes of entire functions,  J. Analysis 30(3) (2022), 1115-1129.
• Unified value sharing of meromorphic functions, In Formal and Analytic Solutions of Differential Equations, pp. 205-222, World Scientific, 2022. 
• Fatou and Julia like sets, Ukr. Math. J., 73(10) (2022), 1654-1661.

• Fatou and Julia like sets II, Filomat, 35(8) (2021), 2721-2730.
• Corrigendum to a paper by Charak and Laine, Acta Math. English Series, 36(12) (2020), 1441-1444.
• A value distribution result generalizing Hayman’s alternative, Commun. Korean Math. Soc.,34(2) (2019), 495—506.
• Normality criteria involving differential polynomials, Bol. Soc. Mat. Mex. (2019). https://doi.org/10.1007/s40590-019-00242-6 .
• Uniqueness of some differential polynomials, Hiroshima Math. J., 48(3) (2018), 347-361.
• Uniqueness of differential polynomials sharing one value, Bull. Cal. Math. Soc. 110(5) (2018), 369-384.
• A value distribution result leading to normality criteria, Southeast Asian Bull. Math., 41 (2017), 481–489.
• Value distribution and normality of meromorphic functions involving partial shar- ing of small functions, Turkish J. Math. 41(2) (2017), 404-411. 
• Some normality criteria and a counterexample to the converse of Bloch’s prin- ciple, Bull. Aust. Math. Soc.,95(2) (2017), 238-249.
• Baker’s question on dynamics of permutable entire functions, Math. Newsl. 26/27(4-1)) (2016), 125-131.
• Partial sharing of a set of meromorphic functions and normality, New Trends Math, Sci. 4(2) (2016), 220-226.
• Uniqueness of p(f) and P(f), Turkish J. Math. 40(3) (2016), 569-581. 
• Sharing of a set of meromorphic functions and Montel’s theorem, Arch. Math. (Basel), 106(3) (2016),257-263.
• A note on partial sharing of values of meromorphic unctions with their shifts, J. Math. Anal. Appl., 435(2) (2016), 1241-1248. 
• Two normality criteria and counterexamples to the comverse of  Bloch’s princi- ple. Kodai Math. J. 38(3) (2015), 672-686.
• Bicomplex Analogue of Zalcman Lemma, Complex Anal. Oper. Theory, 8(2) (2014),449-459.
• Infinite dimensional bicomplex spectral decomposition theorem, Adv. Appl. Clifford Algebra, 23(3) (2013), 593-605.
• Bicomplex Riesz-Fischer theorem, Global J. Sc. Frontier Research, Vol. XIII(I) (2013) 67-77.
• Normal families of bicomplex meromorphic functions, Ann. Polon. Math. 103(3) (2012) 303-317.
• On factorization of bicomplex meromorphic functions,  Hypercomplex Analysis, 55-68, Trends Math., Birkhauser Verlag, Basel, 2009. 
• On a class of prime entire functions, Acta Math. Sinica(English Series) 25(10) (2009), 1647-1652.
• Normal families of bicomplex holomorphic functions, Fractals, 17(3)(2009), 257-268.
• Two normality criteria and the converse of the Bloch’s  principle, J. Math. Anal. Appl. 353(2009), 43-48.
• Value distribution of meromorphic functions, RMS News Letter 18(4)(2009), 1-19.
• Some remarks on the factorization of entire algebroidal functions, Southeast Asian Bull. Math. 32(2008), 411-416.
• Factorization of some entire functions, Complex Variables and Applications., Vol.43(251 – 258), 2001.
• Some results on pseudo-primeness of meromorphic functions, Bull. Calcutta Math. Soc. Vol. 90(223 – 228), 1998.
• Factorization of certain classes of entire and meromorphic functions, Indian J.Pure Appl. Math. Vol. 28, No. 1(81 – 93), 1997.
• Factorization of meromorphic functions with finitely many poles, Tamkang J. Math. Vol.29, No.2(1 – 5), 1998.
• Meromorphic functions that share small functions, J. Ramanujan Math. Soc. Vol.II, No.1, (73 – 84), 1996.
• Some research problems in factorization theory of  meromorphic functions, JMS Proc. 20th Annual Conference, and a National Seminar on’Topological Alge- braic Analysis’ February 26 – 28, 2010.(ISBN 978-81-910015-0-1).
• Progress and problems in dynamics of bicomplex  meromorphic functions, 22nd Annual Conference of Jammu Math. Soc. and a National Seminar on Recent Developments in Complex Analysis and Related Areas, February 24-25, 2012. (ISBN 978-81-910015-2-5)

Dr. Shallu Sharma

• Numerical Ranges of composition Operators on l2.  Hokkaido Mathematical Journal Vol. 35(2006), 1-12, Japan. (SCOPUS)
• Numerical Ranges of Composition Operators on Weighted Sequence Spaces, Proceedings of 20^th Annual Conference of Jammu Mathematical Society and a National Seminar on Topological Algebraic Analysis, Feb. 26-28, 2010, University of Jammu.
• Composite convolution operators, Int.  J.  Comtemp. Math Science, Vol. 5(2010), No. 12, 579-589. (UGC)
• Some results on numerical ranges of composition Operators, Journal Adv. Studies in Topology, Vol. 5(2), 2014. (UGC)
• A Note on Convolution and Composite Convolution Operators, Proceedings of National Conference on Recent Trends and Technologies in Data Sciences and Artificial Intelligence, August 26-27, 2016, Bhaderwah Campus, University of Jammu.
• A Note on Convolutions and Composite Convolutions Operators, Int. J.  Math. Trends and Technology, Vol. 36(2016), 28-33. (UGC)
• Weyl Spectrum of Composition Operator on l₂(N), Global Journal of Pure and Applied Mathematics, Vol.13 No.11, 2017, 7963-7968. (SCOPUS)
• On Almost beta- Topological Vector Space, Open Access Library Journal, Vol. 6 (2018), 1-9. (UGC)
• On Pretopological Vector Space, Earthline Journal of Mathematics, Vol. 1(2018), 241-254. (UGC)
• On Almost s-Topological Vector Space, Journal of Advanced Studies in Topology, 9:2(2018), 139-146. (UGC)
• On Almost Pretopological Vector Space, Open Access Library Journal, Vol. 5(2018), 1-10. (UGC)
• Corrigendum to: On irresolute Topological Vector Space, New Trends in Mathematical Sciences, Vol. 6(2018), 40-44. (UGC)
• On beta-Topological Vector Space, Journal of Linear and Topological Algebra, Vol. 08,(2019), 63-70. (UGC-CARE)
• On Characterization of s-Topological Vector Space, New trends in Mathematical Science, No. 1(2019), 57-61. (UGC)
• 15) On α-Irresolute Topological Rings, Int. Jour. of Math. Trends   and Tech., Vol. 65(2019), 1-5. (UGC)
• On Semi-Topological Ring, Malaya Journal of Mathematik, Vol. 7(2019), 808-812. (UGC-CARE)
• On Almost α-Topological Vector Space, Missouri J. Math. Sci., Vol. 32, No. 1(2020), 80-87. (ESCI)
• On α-Topological Vector Space, Malaya Journal of Mathematik, Vol. 8, No. 3(2020), 1126-1131. (UGC-CARE)
• On β-Topological Rings, Journal of Algebra and Related Topics Vol. 9, No 1, (2021), 51-60. (SCOPUS)
• On Characterization of δ-Topological Vector Space, Ratio Mathematica, Volume 40(2021), 113-121. (UGC-CARE) 
• On Strongly Pretopological Vector Spaces, J. Adv. Math. Stud., Vol. 15 (2022), No. 4, 379-387. (UGC-CARE)
• Corrigendum to “Forms of ω-continuous functions between bitopological spaces”, Int. J. Nonlinear Anal. Appl. 14 (2023) 1, 2601-2602. (ESCI)                                           
• Chapter, namely ‘Generalization of Topological Vector Space’, in the book ‘Research Flex’. (ISBN: 978-93-93166-40-1)
• Applications of β-open Sets, Italian J. Pure Applied Math., 16-05-2022. (to appear) (SCIE)
• Irresolute Topological Rings with Inherent Properties, Journal of Applied Mathematics and Informatics, Vol. 41 (2023), No. 4, pp. 697-705. (ESCI)
• Fixed point Theorems in Cone Metric Spaces via c-Distance over Topological Module, International Journal of Analysis and Applications (2023), 21:46. (ESCI)
• On M*-Irresolute Topological Rings, International Journal of Analysis and Applications (2023), 21:84. (ESCI)
• On h-Irresolute Topological Vector Spaces, J. Adv. Math. Stud. Vol. 16(2023), No. 3, 304-319.  (UGC-CARE)
• Different Classes of Continuity in Cone Metric Spaces, Poincare Journal of Analysis and Applications (to appear) (SCOPUS)
• Corrigendum and Addendum to “h-open Sets in Topological Spaces”, Boletim da Sociedade Paranaense de Matematica (to appear) (ESCI)

Dr. Tirth Ram

• Interval-valued vector variational inequalities and vector optimization problems via  convexificators, J. Appl.Math. & Informatics Vol 41 (2023), No. 6,   pp.1419-1432. http://doi:10.14317/jami.2023.1419 (With R.K. Bhardwaj) Scopus and Web of Science.
• On interval-valued vector variational-like inequalities and vector optimization problems with generalized approximate invexity by convexificators Mathematical Foundations of Computing. http://doi:10.3934/mfc.2023036. (With R.K. Bhardwaj) Scopus and Web of Science.
•  On vector variational inequalities and Nonsmooth vector optimization problems with generalized approximate invexity Journal of Mathematical Analysis14(3), (2023), 39-50 (with R.K. Bhardwaj and F.A. Khan) Scopus and Web of Science.
•  Mixed variational-like inclusion involving Yosida approximation operator in Banach spaces, Mathematics 2022, 10, 4067. http://doi.org/10.3390/math10214067 (with M. Iqbal, F.A. Khan, Hamid I.A. Mohammed) SCIE.
• Generalized Cayley operator with applications to Cayley inclusions in uniformly smooth Banach spaces, Mathematical Foundations of Computing. http://doi:10.3934/mfc.2022043. (With M. Iqbal) Scopus and Web of Science.
•  On approximate vector variational inequalities and vector optimization problem using convexifactor, AIMS Mathematics 7(10), (2022), 18870-18882 (with R. K. Bhardwaj) SCIE.
•  Existence of solutions of set-valued strong vector equilibrium problems, Thai J. Math. 20(2), (2022), 577-588. (With P. Lal) Scopus and Web of Science.
•  On existence of solution of implicit vector equilibrium problems for trifunction, J. Nonlinear Anal. Optim.: Theory and Applications 13(1), (2022), 55-60 (with A. K. Khanna) UGC Care List.
•  Vector equilibrium problems for trifunction in measurable space and its applications, J. Appl. Math. Inform. 40(3-4), (2022), 577-585 (with A. K. Khanna) Scopus and Web of Science.
•  On vector variational-like inequality and vector optimization problem with (G, \alpha)-univexity, Int. J. Nonlinear Anal. Appl. 13(2), (2022), 643-650. (with R. K. Bhardwaj) Scopus and Web of Science.
•  Setvalued mixed quasi-equilibrium problems with operator solutions, Nonlinear Funct. Anal. Appl., 27(1), (2022), 83-97 (with A. K. Khanna and R. Kour) Scopus.
• Generalized monotone mapping with an application to variational inclusions, Commun. Math. Appl., 13(2), (2022), 477-491 (with M. Iqbal) Web of Science.
•  H(.,.,.,.)-\phi-η co-coercive operator with applications to variational inclusions, Int. J. Nonlinear Anal. Appl. 13(1) (2022), 1311-1327 (with M. Iqbal) Scopus and Web of Science.
•  Mixed variational-like inequalities involving perturbed operator, J. Math. Comput. Sci. 12, (2021), Article ID 22 (with R. Kour) Scopus.
•  On optimal solutions of well-posed problems and variational inequalities, Non. Funct. Anal. Appl., 26(4), (2021), 781-792 (with J. K. Kim and R. Kour) Scopus
• Existence results on generalized strong operator equilibrium problem in Hausdorff TVS, Commun. Optim. Theory 2021(2021), Article ID 14. (With Parshotam Lal) UGC Care List.
•  Lexicographical operator equilibrium problems, J. Math. Comput. Sci 11 (2021), 2727-2735 (with A.K. Khanna) Scopus.
•  Existence results for generalized vector quasi-equilibrium problems, Malaya J. Matematik 8(4) (2020), 1675-1680 (with P. Lal) UGC Care List.
•  On generalized implicit operator equilibrium problems, Filomat 33(12), (2019), 3823-3831 (with A.K. Khanna) SCI.
•  Operator solutions of generalized equilibrium problems in Hausdorff topological vector spaces, Nonlin. Funct. Anal. and Appl., 24(1) (2019), 61-71 (with P. Lal) Scopus
•  Densely defined perturbed vector equilibrium problems, New Trends in Mathem. Sci., 7(1) (2019), 79-89 (with P. Lal) UGC List
•  On η- generalized operator variational-like inequalities, Commun.  Optim. Theory, (2018), 1-11 (J.K. Kim and A.K. Khanna) UGC Care List
•  On perturbed quasi-equilibrium problems with operator solutions, Nonlin. Funct. Anal. and Appl., 22(2),(2017), 385-394 (with A.K. Khanna) Scopus
•  On generalized weak operator quasi-equilibrium problems, Global J. Pure and Appl. Math. 13(8) (2017), 4189-4198 (with A. K. Khanna) Scopus
•  On existence of operator solutions of generalized vector quasi-variational inequalities, Commun. Optim. Theory (2015), 1-9.  UGC Care List
• Weak and strong convergence theorems for equilibrium problems and countable strict pseudo contractive mappings in Hilbert space, Far East J. Math. Sci. Vol.73(1), (2013) Pages 49-63. Scopus
•  On existence of solutions for η- generalized implicit vector variational-like inequalities, Intern. J. Eng. Res. and Tech., 1(5) (2012), 1-11. UGC Listed
•  Parametric generalized nonlinear quasi-variational inclusion problems, Intern. J. Math. Arch. 3(3), (2012), 1273-1282. UGC Listed

Dr. Sarika Verma

• S. Verma, R. Kumar, O. P. Ahuja and A. Cetinkaya, q-Analog of prestarlike functions. Complex Analysis and its Synergies (2024)  https://doi.org/10.1007/s40627-024-00137-x
• S. Verma, R. Kumar, M. M. Gour and P. Goswami, Inclusion and convolution properties of a qgeneralized class of convex functions. Palest. J. Math. (Accepted) (2023) 
• S. Verma, R. Kumar, G. Murugusundaramoorthy, Upper Bound for Third Hankel Determinant of a class of Analytic functions, TWMS J. App. And Eng. Math. V.13, N.4, 2023, 1472-1480.
• S. Verma, R. Kumar and J. Sokol, A conjecture on Marx-Strohhäcker type inclusion relation between q-convex and q-starlike functions. Bulletin des Sciences Mathématiques,(2022) Vol 174 . Impact factor: 1.118 (2020), Publisher: Elsevier https://doi.org/10.1016/j.bulsci.2021.103088 
• R. Kumar, S. Verma, On Construction and Convolution Properties of Univalent Harmonic Mappings. Bull. Iran. Math. Soc. 2021. Impact factor: 0.644 (2020), Publisher: Springer https://doi.org/10.1007/s41980-021-00592-w 
• D. Khurana, R. K. Garg, S. Verma, G. Murugusundaramoorthy, A Generalized Class of Univalent Harmonic Functions Associated with a Multiplier Transformation. Sahand Communications in Mathematical Analysis. (2021)
• S. Verma, D. Khurana, R. Kumar, A class of harmonic functions associated with a generalized differential operator. Publications de Institut Mathematique. 108 (122), 145—154, 2020. 
• S. Verma, S. Gupta, S. Singh, Geometric Properties of an Integral Operator. Bull. Malays. Math. Sci. Soc., 40 (1), 345–360, 2017. Impact factor: 1.554 (2020), Publisher: Springer https://doi.org/10.1007/s40840-016-0393-4
• D. K. Thomas, S. Verma, Invariance of the Coefficients of Strongly Convex Functions. Bulletin Australian Mathematical Society. 95(3), 436-445, 2017. Impact factor: 0.78 (2020), Publisher: Cambridge University Press https://doi.org/10.1017/S0004972716000976 
• S. Verma, S. Gupta, S. Singh, Duality and integral transform of a class of analytic functions. Bull. Malays. Math. Sci. Soc., 39(2), 649-668, 2016. Impact factor: 1.554 (2020), Publisher: Springer https://doi.org/10.1007/s40840-015-0131-3 
• D. K. Thomas, S. Verma, On the Second Hankel Determinant of some Analytic Functions. Journal of Quality Measurement and Analysis. 11(2), 11-16, 2015. 
• S. Verma, S. Gupta, S. Singh, Starlikeness of an integral transform. Mathematica (Cluj), 56 (79), No. 1, 93-98, 2014. http://math.ubbcluj.ro/~mathjour/articles/2014-1/verma-gupta-singh.pdf&…;
• S. Verma, S. Gupta, S. Singh, A differential inequality and starlikeness of a double integral. Rocky Mountain Journal of Mathematics, 44 (5), 1653-1659, 2014. Impact factor: 0.481(2020), Publisher: Rocky Mountain Mathematics Consortium  http://doi.org/10.1216/RMJ-2014-44-51653 
• S. Verma, S. Gupta, S. Singh, Order of convexity of integral transforms and duality. Acta Univ. Apulensis Math. Inform., 38, 279-296, 2014. http://auajournal.uab.ro/upload/63_1057_AUAPAPER.pdf 
• S. Verma, S. Gupta, S. Singh, Starlikeness of a double Integral Operator. Tamsui Oxford Int. J. Math. Sci., 29(3), 351-359, 2013. 16) S. Verma, S. Gupta, S. Singh, On an Integral Transform of a class of analytic functions. Abstract and Applied Analysis, Volume 2012, 1-10, 2012. Impact factor: 1.141(2012),Publisher: Hindawi http://dx.doi.org/10.1155/2012/259054 
• S. Verma, S. Gupta, S. Singh, Bounds of Hankel Determinant for a class of univalent functions. Int. J. of Mathematics and Mathematical Sci., Volume 2012, 1-10, 2012.

Dr. Manish Kumar

• Normality through sharing of pairs of functions with derivatives (joint work with Kuldeep Singh Charak and Anil Singh), Filomat, 37(20), 2023. https://doi.org/10.2298/FIL2320709C
• Normality of two families of meromorphic functions concerning partially shared values, Arnold Mathematical Journal, 1-8, 2023.
• Fatou and Julia like sets (joint work with Kuldeep Singh Charak and Anil Singh), Ukrainian Mathematical Journal, 73:1654–1661, 2022. https://doi.org/10.1007/s11253-022-02021-5
• Some remarks on primeness and dynamics of some classes of entire functions (joint work with Kuldeep Singh Charak and Anil Singh), The Journal of Analysis, 2022. https://doi.org/10.1007/s41478-022-00396-z
• Fatou and Julia like sets II (joint work with Kuldeep Singh Charak and Anil Singh), Filomat 35(8):2721-2730, 2021. https://doi.org/10.2298/FIL2108721C

Dr. Tarun Kumar Chauhan

• Clopen linear subspaces and connectedness in function spaces, The Rocky Mountain Journal of Mathematics, 53:5 (2023), 1415-1430 (with  V. Jindal) DOI: 10.1216/rmj.2023.53.1415 (Q2, SCIE)
• Strong Whitney and strong uniform convergences on a bornology, Journal of Mathematical Analysis and Applications, 505:1 (2022), 125634 (with  V. Jindal) https://doi.org/10.1016/j.jmaa.2021.125634 (Q1, SCIE)
• Cardinal functions, Bornologies and Strong Whitney convergence, Bulletin of the Belgian Mathematical Society - Simon Stevin, 29:4 (2022), 491-507 (with  V. Jindal) https://doi.org/10.36045/j.bbms.220204 (SCIE)
• Strong Whitney convergence on bornologies, Filomat, 36:7 (2022), 2427-2438 (with  V. Jindal) https://doi.org/10.2298/FIL2207427C (SCIE)
• The largest topological ring of functions endowed with the m-topology, Applied General Topology, 23:2 (2022), 281-286 (with  V. Jindal) https://doi.org/10.4995/agt.2022.17080 (Scopus, ESCI)