 Real and Complex Analysis,Numerical Analysis, Mathematical Methods ., Approximation Theory, Complex Analysis.q calculus, (p,q) calculus
From  To  Designation  Organisation 

April 1981  Dec 1991  Lecturer  University of Roorkee 
2014  continuing  Professor ( HAG scale )  I.I.T.Roorkee 
Dec 1991  Sept 1994  Senior Lecturer  Moi University, Kenya 
Oct 1994  Aug 1995  Lecturer (Selection Grade)  University of Roorkee 
Sept 1995  May 1996  Reader  University of Roorkee 
June 1996  March 1998  Assistant Professor  University of Roorkee 
April 1998  May 2001  Associate Professor  University of Roorkee 
June 2001  On Going  Professsor  IIT Roorkee 
Award  Institute  Year 

Gold Medal  PPN College, Kanpur  1975 
Invitation to write two research articles in Encyclopedia of Mathematics  Kluwer Academic Publishers  1997 
Member, BOS for two years  DIT University, Dehradun  April,2016 
Degree  Subject  University  Year 

B.Sc.  Mathematics  Agra University  1973 
M.Sc.  Mathematics  Kanpur University  1975 
Ph.D.  Mathematics  IITKanpur  1980 
From  To  Designation  Organisation  Level 

Sept. 2012  Aug 2014  DRC Chairman  IIT Roorkee  
April,2014  April,2016  Member,DAC  IIT Roorkee  
April,2014  April,2016  Member,FSC  IIT Roorkee  
April,2014  April,2014  Chairman,Load distribution committee  IIT Roorkee  
July,2013  Dec.,2013  Chairman,MA570 and MA611 projects committee distribution committee  IIT Roorkee  
Sept. 2014  On going  O. C. Library  IIT Roorkee  
2015  2016  Chairman, Grade Moderation Committee  IIT Roorkee  
2015  2016  Chairman, Project Evaluation Committee  IIT Roorkee  
July 2016  Dec. 2016  Coordinator, MAN 001  IIT Roorkee  
2015  ongoing  O.C.Contigency  I.I.T. Roorkee  
Jan. 2017  May, 2017  Chairman, Project evaluation committee of M.Sc. II year Mathematics  I.I.T.Roorkee  
July2017  Dec.2017  Chairman, Project Evaluation Committee of M.Sc. II year Mathematics  I.I.T.Roorkee 
 Indian Science Congress Association, Member
Title  Course Code  Class Name  Semester 

Real and Complex Analysis  MA 901  Pre Ph. D. Course, 2015  Autumn 
Approximation Theory  MA629 I  M.Sc. II Year Ind. Maths 201516.  Spring 
Mathematics I  MAN 001  B.Tech. I year 2016 17 Batch M5 M8  Autumn 
Approximation Theory  MAN644  M.Sc. ( Mathematics), Pre Ph.D.  Spring 
Complex Analysis II  MAN510  Integrated M.Sc. 4th Year  Spring 
Complex Analysis II  MAN510  M.Sc. Integrated IV Year  Spring 
Mathematics I  MAN 001  B.Tech. I Year, 2015  Autumn 
Mathematics I  MAN 001  B.Tech. I Year, 201516, N1 batch  Spring 
Mathematics I  MAN 001  B.Tech. I Year, 201516, N5 batch  Spring 
Mathematics I  MAN 001  B.Tech. I Year, 201516, P5 batch  Spring 
Analysis  MA901  Pre Ph.D.  Autumn 
Approximation Theory  MAN644  M. Sc. Mathematics II Year  Spring 
Title of Project  Names of Students 

Some Problems in Approximation by modified Lupas operators  Mr. Mahendra Pal Singh 
Bezier Variant of Baskakov Szasz type Operators  KM. LIPI 
Dunkl generalization of q Szasz Mirakjan Kantorovich operators for functions of two variables  Anshu Yadav 
Bezier variant of Baskakov Szasz type  Km. Lipi 
Approximation by Jakimovski Leviatan Durrmeyer type operators  Dinesh Meena 
Rate of covergence of new Gamma type operators for function withderivative of bounded variation  Ajay Kumar 
Convergence of general Gamma type operators  Alok Kumar 
Generalized Baskakov Durrmeyer type operators  Avantika Sharma 
Applications of qcalculus  Anjana Deepu 
Combination of Summation Integral Type Operators  Mr. Ajay Kumar 
A Study of Durrmeyer Variant of Bernstein Type operators  Ms. Avantika Sharma 
Approximation by a Family of Positive Linear Operators  Mr. Alok Kumar 
On Statistical Convergence of Linear Positive Operators  Ms. Khushboo Bansal 
Chlodowsky variant of qBernstein Schurer Stancu operators  Ms. Neha Srivastava 
Bivariate qBernsteinChlodowsky Durrmeyer operators  Ms. Anjali Jaiswal 
Approximation by qChlodowsky operators  Mr. Deepak Kumar Vishwakarma 
(p,q) Bernstein operators for functions of one and two variables  Jyoti Yadav 
Bernstein Durrmeyer operators based on two variables  Aviral Mishra 
Bivariate Bernstein Schurer Kantorovich operators based on q integers  Rajat Kumar, G. Rohit, Vishwadeep Gautam 
On Sharp Estimates and Linear Combination of Modified Bernstein Polynomials  Avadhesh Chandra Sharma 
Approximation by Linear Combinations of Modified Lupas Operators  Mr. Vinod Kumar 
Dunkl Generalization of qSzasz Mirakjan Kantorovich operator for functions of two variables  Anshu Yadav 
Direct Theorems in Approximation By Modified Szasz Operators  Ms. Sumedha Chaudhari 
Direct Theorems in Approximation By Combinations of Phillips Operators  Ms. Amita 
Approximation By Linear Combination of Modified Baskakov Type Operators  Mr. Jitendra Kumar Saini 
Approximation of Unbounded Functions By Linear Combination of Modified Baskakov Operators  Mr. Avaneesh Kumar Jain 
On Lupas Baskakov Type Operators  Mr. Vijay Kumar 
Rate of Convergence by Certain Linear Positive Operators  Ms. Shalini 
Approximation of Unbounded Functions by Integral Baskakov Type Operators  Ms. Ashok Pal 
On Certain Positive Linear Operators  Mr. Rajkumar 
Approximation by Modified Lupas Operators  Mr. Vijay Kumar 
Bernstein Polynomial and its Generalization  Mr. Ajay Kumar 
Weierstrass Theorem and Bernstein Polynomials  Mr. Sachin Kumar 
Cubic Splines and its Applications  Mr. Mukesh Kumar 
Entire and Meromorphic Functions  Mr. Anuj Jain 
On qBaskakov Type Operators  Mr. Deepak Kumar 
Improved Approximation by Stancu Type Operator  Mr. Vamsinadh Thota 
Polynomial Approximation of Functions  Mr. Sandeep Kumar 
King Type Modification Schurer Operators  Mr. Mayank 
Cubic Spline and Approximation  Mr. Mohit Kumar 
Topic  Scholar Name  Status of PHD  Registration Year 

On Certain Linear Positive Approximation Methods  Dr. Vijay Gupta  A  April 1987 
A Study of Approximation Properties of Certain Linear Operators  Sheetal Deshwal  O  July, 2014 
Approximation by GBS operators  Ms. Ruchi  O  July, 2015 
Approximation by Certain Linear Positive Operators  Dr. Kareem Jabr Thamer  A  Jan 1988 
On Certain Summation Integral Type Operators  Dr. Ali Jassim Mohammad  A  Jan 2001 
Approximation by Combinations of Operators of Summation Integral Type  Dr. Asha Ram Gairola  A  Jan 2004 
Approximation of Functions By Certain Positive Linear Operators  Mr. Karunesh Kumar Singh  A  Aug 2008 
On Certain Linear Methods of Approximation  Mr. Durvesh Kumar Verma  A  July 2009 
On q Analogue of Certain Positive Linear Operators  Mr. A. Sathish Kumar  A  July 2011 
Approximation by certain positive linear methods of convergence  Ms. Meenu Goyal  A  Dec 2013 
Rate of convergence of certain positive linear approximation methods  Mr. Arun Kajla  A  Dec 2013 
Study on covergence of certain linear positive operators  Manjari Sidharth  A  Jan 2014 
Study of the rate of convergence of certain linear positive approximation methods  Pooja Gupta  O  July 2014 
Integral modification of certain positive linear operators  Trapti Neer  O  July 2014 
Approximation Theory  Dharmendra  O  July, 2016 
Approximation by certain linear positive operators  Tarul Garg  O  July 2014 
Approximation Theory  Som Pal Singh  O  July, 2017 
Approximation Theory  Pratibha Dubey  O  July, 2017 
Approximation thery  Jitendra Kumar Singh  O  Jan.2018 
Institute Visited  Purpose of Visit  Date 

Abant Izzet Baysal University, Bolu, Turkey  delivering lectures in the Department of Mathematics, From May 27 June 3, 2014  27/53/6 
Lucian Blaga University of Sibiu, Romania  delivering an invited talk  May 28, 16 
Couse Name  Sponsored By  Date 

One day Workshop on Applicable Analysis  QIP centre  March 5,16 
Mathematical Analysis and Applications, 2016  QIP centre  July, 48 
Integral equations, Calculus of Variations and their Applications  NPTEL  Feb., 17 
Conference Name  Sponsored By  Date 

International Conference on Recent Trends in Mathematical Analysis and its Applications, 2014  IIT Roorkee, Univ. of Central Florida, DST, UCOST, Dept. of Continuing Education  Dec.2123 
Title  Place  Date 

Engineering Mathematics I (Pedagogy Project NPTEL)  Roorkee  31.4.16 
Weierstrass theorems , existence and unicity of best approximation  QIP centre  March 5,16 
NPTEL Phase I  ETC, IITR  201314 
Generalized Boolean Sum of Linear Positive Operators  Aligarh Muslim University, Aligarh  Nov.21,201 
Mathematical Methods and its Applications  IIT Roorkee  Jan.2017 
Short term course on Mathematical Analysis and Applications  QIP centre  July 48, 
Ordinary and Patial Differential equations and Applications  IIT Roorkee  Jan.2018 
Numerical Linear Algebra  I.I.T.Roorkee  July22, 17 
Integral Equations, Calculus of Variations and Applications  I.I.T.Roorkee  Jan.22,17 
Topic  Organisation  Level 

Approximation Theory  Prof. Ana Maria Acu, Lucian Blaga University of Sibiu, Romania  RP 
Approximation Theory  Prof. Zoltan Finta, Babes Bolyai University, Cluj Napoca, Romania  RP 
Approximation Theory  Prof. Nurhayat Ispir, Gazi University, Ankara, Turkey  RP 
Approximation Theory  Prof. Gancho Tachev, University of Architecture, Civil Engineering and Geodesy  RP 
Approximation Theory  Prof. Harun Karsli, Deparment of Mathematics, Abant Izzet Baysal University, Bolu, Turkey  RP 
Approximation Theory  Prof. Vijay Gupta, NSIT, New Delhi  RP 
Approximation Theory  Prof. T.A.K.Sinha, Magadh UNiversity, Bihar  RP 
Collaborated on Approximation Theory with Prof. Behar Baxhaku  University of Pristina, Kosovo  RP 
Collaborated on Approximation theory with Prof. Serkan Araci , University of Gaziantep  Faculty of Science and Arts, Department of Mathematics  PHD 
A book on Recent Advances in Approximation by Linear Positive operators jointly with Prof. Vijay Gupta and Prof. Ana Maria Acu
Some Papers Published in Refereed Journals:
 P. N. Agrawal and K. J. Thamer, Approximation of Unbounded functions by a new sequence of linear positive operators, J. Math. Anal. Appl. 225 (2) (1998) 660672. (IF 1.259)
 P. N. Agrawal and Ali. J. Mohammad, Approximation by iterative combination of a new sequence of linear positive operators, Proceedings of Vanderbilt conference "Advances in Constructive Approximation, 2003", M. Neamtu and E. B. Saff (editors) 2004, 1324.
 P. N. Agrawal and A. R. Gairola, On Iterative combination of BernsteinDurrmeyer polynomials, Appl. Anal/ Discrete Math, 1 (2007) 111 (IF 0.887).
 P. N. Agrawal , V. Gupta and A. R. Gairola, On iterative combination of modified Bernstein type polynomials, Georgian Math. J. 15(4) (2008) 591600. (IF 0.307)
 A. R. Gairola and P. N. Agrawal, Direct and inverse theorems for the Bezier variant of certain summation integral type operators. Turkish J. Math., 33 (2009) 114. (IF 0.457)
 T. A. K. Sinha, V. Gupta, P. N. Agrawal , and A. R. Gairola, Inverse theorem for an iterative combination of Bernstein Durrmeyer polynomials. Studia Uni. Babesbolyai. Mathematica. 54 (4) (2009) 153165. (Google Scholar)
 V. Gupta, P. N. Agrawal , and A. R. Gairola, On the integrated Baskakov type operators, Appl. Math. Comput, 213 (2) (2009) 419425. (IF 1.454)
 P. N. Agrawal and A. R. Gairola, On certain Durrmeyer type operators, Math. Commun, 14 (2) (2009) 307316. (Google Scholar).
 P. N. Agrawal and A. R. Gairola, On inverse theorem for a linear combination of SzaszBeta operators, Thai. J. Math. 8 (3) (2010) 429438. (Google Scholar).
 P. N. Agrawal and Karunesh Kumar Singh, Approximation by iterates of modified beta operators, Proc. of the First Int. Conf. on Math. and Stat., American University of Sharjah (Sharjah, U.A.E.), March 1821, 2010 Art. ID 100169, 6 pp.
 Gupta ,Vijay, Agrawal, P. N. and Verma, Durvesh Kumar, On discrete q Beta operators, Ann. Univ. Ferrara (Springer), 57 (2011), 3966.
 Gal, Sorin G., Gupta Vijay, Verma D. K., Agrawal, P. N., Approximation by complex BaskakovStancu operators in compact disks, Rend. Circ. Mat. Palermo (Springer) 61 (2012), 153165.
 Gupta Vijay, Verma D. K., Agrawal, P. N., Simultaneous approximation by certain BaskakovDurrmeyerStancu operators, Journal of the Egyptian Mathematical Society (Elsevier), 20 (2012), 183187.
 Verma D. K., Gupta, Vijay, Agrawal, P. N. ,Some approximation properties of BaskakovDurrmeyerStancu operators, Appl. Math. Comput., 218 (11) (2012), 65496556. (IF 1.454).
 Verma D. K. and Agrawal P. N., Convergence in simultaneous approximation for SrivastavaGupta Operators, Mathematical Sciences (Springer), 2012, 6:22.
 Verma Durvesh Kumar and Agrawal P. N., Rate of convergence for generalized BaskakovDurrmeyer Operators, World Academy of Science, Engineering and Technolgy, 71 (2012), 20502055.
 Agrawal, P.N., Singh, Karunesh Kumar and Mishra, Vikas Kumar, 2012, Approximation by iterates of Beta Operators, Turkish J. Math., 37, 5059. (IF 0.457).
 Agrawal, P.N., Singh, Karunesh Kumar, 2012, Higher order approximation by iterates of modified Beta operators, Thai J. Math.,10(3), 643650. (Google Scholar).
 Agrawal, P.N. and Singh , K.K., On the rate of convergence by iterates of Beta operators, EastWest J. of Mathematics , special volume (2012), 111.
 Gupta, Vijay, Agrawal, P. N. and Verma, Durvesh Kumar, A qAnalogue of modified Beta operators, Rocky Mount. J. Math. 43 (2) (2013) 18. (IF 0.389).
 Verma D. K. and Agrawal P. N., Approximation by BaskakovDurrmeyerStancu operators based on qintegers, Lobachevskii Journal of Mathematics (Springer) 43 (2) (2013) 187196.
 P. N. Agrawal , V. Gupta and A. Sathish Kumar, On qanalogue of BernsteinSchurerStancu operators, Appl. Math. Comput., 219 (14) (2013) 77547764. (IF 1.454).
 P. N. Agrawal , A. Sathish Kumar and T. A. K. Sinha, Stancu type generalization of modified Schurer operators based on qintergers. Appl. Math. Comput., 226 (1) (2014) 765776. (IF 1.454).
 P. N. Agrawal , A. Sathish Kumar, Approximation by qBaskakov Durrmeyer type operators, Rendi. Circ. Mat. Palermo, Springer, DOI 10.1007/s1221501301426.
 P. N. Agrawal and Karunesh Kumar Singh, Higher order approximation by an iterative combination of Lupas operators, Bulletin of Calcutta Mathematical Society, 104 (2) (2012) 103112.
 P. N. Agrawal, Karunesh Kumar Singh and A. R. Gairola, On L_p approximation by iterative combination of BernsteinDurrmeyer type polynomials, International Journal of Mathematical Analysis, 4 (10) (2010) 469479.
 Karunesh Kumar Singh and P. N. Agrawal, Simultaneous approximation by a linear combination of BernsteinDurrmeyer type polynomials, Bulletin of Mathematical Analysis and Applications, 3 (2) (2011) 7082.
 Karunesh Kumar Singh and P. N. Agrawal, L_p approximation by a linear combination of summationintegral type operators, Journal of Nonlinear Science and Applications, 4 (4) (2011) 218235.
 A. R. Gairola, P. N. Agrawal, G. Dobhal and K. K. Singh, Moments of a qBaskakovBeta operators in case 0<q<1, Journal of Classical Analysis, 2 (1) (2013) 922.
 P. N. Agrawal, T. A. K.Sinha and K. K. Singh, L_p Saturation Theorem for an Iterative Combination of BernsteinDurrmeyer Type Polynomials, Journal of Applied Functional Analysis, 8 (1) (2013) 7791.
 P. N. Agrawal and K. K. Singh, An inverse theorem in simulateous approximation for a linear combination of BernsteinDurrmeyer type polynomials, Acta Universitatis Apulensis, 33 (2013) 231245.
 Karunesh Kumar Singh and P. N. Agrawal, L_p approximation by iterates of certian summationinetgral type operators, Survey in Mathematics and Applications, to appear.
 P. N. Agrawal, Vijay Gupta, A. Sathish Kumar and Arun Kajla, Generalized BaskakovSzasz operators, Appl. Math. Comput, Elsevier, 236 (2014) 311324.
 P. N. Agrawal, Vijay Gupta and A. Sathish Kumar, Generalized BaskakovDurrmeyer operators, Rendi. Circ. Mat. Palermo, Springer, DOI 10.1007/s122150140152z.
 P.N. Agrawal, Harun Karsli and Meenu Goyal, Szasz Baskakov type operators based on qintegers, J. Inequal. Appl. (2014) 441.
 Harun Karsli, P. N. Agrawal and Meenu Goyal, General Gamma type operators based on qintegers, Appl. Math. Comput. 251 (2015) 564575.
 P. N. Agrawal, Zoltan Finta and A. Sathish Kumar, Bivariate qBernsteinSchurerKantorovich operators, Results. Math. DOI 10.1007/s000250140417z.
 Arun Kajla and P. N. Agrawal, SzaszDurrmeyer type operators based on Charlier polynomials, Appl. Math. Comput. 268 (2015) 10011014.
 Arun Kajla and P. N. Agrawal, Approximation properties of Szasz type operators based on Charlier polynomials, Turkish. J. Math. 39 (2015) 9901003.
 Arun Kajla, Nurhayat Ispir, P. N. Agrawal and Meenu Goyal, qBernsteinSchurerDurrmeyer type operators for functions of one and two variables, Appl. Math. Comput., 275 (2016) 372385.
 Nurhayat Ispir, P. N. Agrawal and Arun Kajla, Rate of convergence of Lupas Kantorovich operators based on Polya distribution, Appl. Math. Comput. 261(2015) 322329.
 P. N. Agrawal, Nurhayat Ispir and Arun Kajla, Approximation properties of Beziersummationintegral type operators based on PolyaBernstein function, Appl. Math. Comput. 259 (2015) 533539.
 P. N. Agrawal, Nurhayat Ispir and Arun Kajla, GBS operators of LupasDurrmeyer type based on Polya distribution, Results. Math. 69 (2016), 397418.
 P. N. Agrawal, Nurhayat Ispir and Arun Kajla, Approximation properties of of Lupas Kantorovich operators based on Polya distribution, Rend. Circ. Mat. Palermo. 65(2016) 185208.
 P. N. Agrawal, Meenu Goyal and Arun Kajla, qBernsteinSchurerKantorovich type operators, Boll. Unione. Mat. Ital., 8 (2015) 169180.
 Meenu Goyal and P. N. Agrawal, Bezier variant of the generalized BaskakovKantorovich operators, Boll. Unione. Mat. Ital., 8 (4) (2016) 229238.
 Meenu Goyal, Vijay Gupta and P. N. Agrawal, Quantitative convergence results for a family of hybrid operators, Appl. Math. Comput. 271 (2015) 893904.
 Meenu Goyal and P. N. Agrawal, Degree of approximation by certain genuine hybrid operators, published in the conference proceeding of “ICRTMAA2014” (Springer) (2014) 131148.
 P. N. Agrawal and Meenu Goyal, Generalized BaskakovKantorovich operators, Filomat, accepted.

P. N. Agrawal and Meenu Goyal, Bivariate extension of linear positive operators: Mathematical Analysis, Approximation Theory and Their Applications, Th. M. Rassias and V. Gupta (Eds.), Chapter 2, 111 (2016) 9783319312798 (Springer).
 P. N. Agrawal and Arun Kajla, Modified BaskakovSzasz operators based on qintegers, Proceeding of the international conference ICRTMAA14, held at Roorkee during 2123rd December 2014 (Springer), 85108.
 Manjari Sidharth and P. N. Agrawal, Rate of Convergence of Modified SchurerType qBernstein Kantorovich operators,Proceeding of International Mathematical Analysis and Its Applications, 243253.
 Trapti Neer and P. N. Agrawal, A genuine family of BernsteinDurrmeyer type operators based on Polya basis functions, Filomat (accepted).
 Trapti Neer, Ana Maria Acu and P. N. Agrawal, Bezier variant of genuineDurrmeyer type operators based on Polya distribution, Carpathian journal of Mathematics, No.1, 2017 .
 P.N.Agrawal and Nurhayat Ispir, Degree of approximation for bivariate ChlodowskySzaszCharlier type operators, Results. Math.69(2016), 369385.
 Arun Kajla, Ana Maria Acu and P.N.Agrawal, Baskakov Szasz type operators based on inverse Polya eggenberger distribution, Ann. Funct. Anal., 8, no.1 (2017), 106–123 .
 Pooja Gupta and P.N.Agrawal, Durrmeyer variant of q Favard  Szasz operators based on Appell polynomials, Creat. Math. Inform. 26, No. 1,. (2017), 09  17.
 Manjari Sidharth, Nurhayat Ispir and P. N. Agrawal, Blending type approximation by qGeneralized Boolean Sum of Durrmeyer type. Mathematical Methods in Applied Sciences, Jan 17, DOI:10.1002/mma.4272.
 Manjari Sidharth, Ana Maria Acu and P.N. Agrawal, ChlodowskySzaszAppell type operators for functions of two variables, Annals of Functional Analysis(accepted).
 Trapti Neer , Nurhayat Ispir and P. N. Agrawal, Bezier variant of modified SrivastavaGupta operators, Revista De La Union Mathematica Argentina, 58 (2017) 1126.
 Ana Maria Acu, P. N. Agrawal and Trapti Neer, Approximation properties of the modified Stancu operators, Numerical Functional Analysis and Optimization 38 (2017) 279292.
 Tuncer Acar, P. N. Agrawal and Trapti Neer, Bezier variant of the Bernstein Durrmeyer operators, Results in Mathematics (2017) DOI: 10.1007/s0002501606393.
 Pooja Gupta and P. N. Agrawal, Rate of convergence of Szaszbeta operators based on qintegers, Demonstratio Mathematica, 50(2017) ,130143.
 Sheetal Deshwal, Nurhayat Ispir and P. N. Agrawal, Blending type approximation by bivaraite BernsteinKantorovich operators, Applied Mathematics in Information Sciences(accepted).
 A. Sathish Kumar, P.N.Agrawal and Tuncer Acar, Quantitative estimates for a new complex q Durrmeyer type operators on compact disks, UPB Scientific Bulletin, Series A: Applied Mathematics and Physics, accepted.
 Trapti Neer, P.N.Agrawal and Serkan Araci, StancuDurrmeyer type operators based on qintegers, Applied Mathematics and Information Sciences, 3 (2017) 19.
 Sheetal Deshwal, P.N.Agrawal and Serkan Araci, Modified Stancu operators based on inverse Polya Eggenberger distribution, Journal of Inequalities and Applications, accepted.
 Ruchi, Nurhayat Ispir and P.N.Agrawal, Kantorovich variant of a new kind of q Bernstein Schurer operators, Math. Meth. Appl. Sci. (2017) DOI: 10.1002/mma.4418.
 Behar Baxhaku, Purshottam Narain Agrawal, Degree of approximation for bivariate extension of Chlodowsky type qBernsteinStancuKantorovich operators. Appl. Math. Comput. 306 (2017) 5672.
 Ruchi, Nurhayat Ispir and P. N. Agrawal, A new kind of BernsteinSchurerStancuKantorovich type operators based on qintegers, Journal of Inequalities and Applications. 50 (2017) DOI: 10.1186/s136600171298y.
 Manjari Sidharth, P.N.Agrawal and Serkan Araci, Szasz Durrmeyer operators involving Boas Buck poynomials of blending type, Journal of Inequalities and Applications, DOI 10.1186/s136600171396x.
 P.N.Agrawal, Dharmendra Kumar and Serkan Araci, linking of Bernstein Chlodowsky and Szasz Appell Kantorovich type operators, Journal of Nonlinear Science and Applications, accepted, 2017.
 Meenu Goyal and P.N.Agrawal, Bezier variant of the Jakimovski Leviatan Paltanea operators base on Appell polynomials, Ann. Univ. Ferrara , ( 2017 ), DOI: 10.1007/s1156501702889 .
 A. Sathish Kumar, Zoltán Finta*, and Purshottam Narain Agrawal, On generalized BaskakovDurrmeyerStancu type operators, Demonstr. Math. 50( 2017),144–155.
 Tarul Garg, P.N.Agrawal and Serkan Araci, Rate of convergence by Kantorovich Szasz type operators based on Brenke type polynomials, J. Inequal. Appl. DOI:10.1186/s 136600171430z.
 Pooja Gupta and P.N.Agrawal, q Lupas Kantorovich operators based on Polya distribution, Ann. Univ. Ferrara, DOI: 10.1007/s 1156501702911.
 P.N.Agrawal, Dharmendra Kumar and Serkan Araci, Linking of BernsteinChlodowsky and Sz´aszAppellKantorovich type operators, J. Nonlinear Sci. Appl., 10 (6) (2017), 3288–3302.
 Trapti Neer, Ana Maria Acu and P.N.Agrawal, Bivariate q Stancu Durrmeyer type operators, Math. Commun., accepted.
 P.N.Agrawal, Nurhayat Ispir and Manjari Sidharth, Quantitative estimates of generalized boolean sum operators of blending type, Numer. Func. Anal. Optim., accepted.
 Trapti Neer and P.N.Agrawal, Quantitative Voronovskaja and Gruss Voronovskaja type theorems for Szasz Durrmeyer type operators blended with multiple Appell polynomials, J.Inequal. Appl., accepted.
 P.N.Agrawal, Behar Baxhaku and Ruchi, The Approximation of Bivariate ChlodovskySzaszKantorovich Charlier Type Operators” Journal of Inequalities and Applications, accepted.
 Pooja Gupta, Ana Maria Acu and P.N.Agrawal, Jakimovski Leviatan operators of Kantorovich type involving multiple Appell polynomials, Georgian Mathematical Journal, accepted.
 Vijay Gupta, T.M.Rassias, P.N.Agrawal and Meenu Goyal, Approximation with Certain Genuine Hybrid Operators , Filomat, accepted.
 Manjari Sidharth, Ana Maria Acu and P.N.Agrawal, Approximation degree of a Kantorovich variant of Stancu operators based on Polya  Eggenberger distribution, Revista de la Real Academia de Ciencias Exactas, Físicas y Naturales. Serie A. Matemáticas, accepted.

Sheetal Deshwal, Ana Maria Acu and Purshoottam Narain Agrawal, Rate of covergence of q analogue of a class of new Bernstein type operators, MIsKolc Math. Notes, accepted.

Pooja Gupta, P.N.Agrawal, Jakimovski Leviatan operators of Durrmeyer type involving Appell polynomials, Turkish J. Math., accepted.

Purshottam N. Agrawal, Serkan Araci, Martin Bohner and Km. Lipi, Approximation degree of Durrmeyer Bezier operators of blending type, J. Inequal. Appl., accepted.

Ruchi Chauhan, Behar Baxhaku and P.N.Agrawal, GBS operators of bivariate Bernstein  Durrmeyer type on a triangle, Math Meth Appl Sci, Accepted.

P.N.Agrawal and Meenu Goyal, Generalized Baskakov Kantorovich Operators, Filomat, 31:19 (2017), 6131–6151.

Sheetal Deshwal, Ana Maria Acu and P.N.Agrawal, Pointwise approximation by Bezier variant of an operator based on Laguerre polynomials, Journal of Mathematical Inequalities, accepted.

Book Chapter:

P.N.Agrawal and Meenu Goyal, Bivariate extension of linear positive operators, Mathematical Analysis, Approximation theory and their Applications ( edited by Themistocles M. Rassias and Vijay Gupta ) in Springer Optimization and its Applications 111, pp. 1562, 2016.
 International/ National Conferences/Workshops attended recently
1. International conference "Advances in Constructive Approximation, 2003" Vanderbilt University, M. Neamtu and E. B. Saff (editors) 2004, 1324.
2. First international conference on Mathematics and Statistics American University of Sharjah (Sharjah, U.A.E.), March 1821, 2010
3.International Congress of Mathematicians, Hyderabad, India, August 1927, 2010.
4.International Conference in Mathematics and Applications, Mahidol University, Bangkok, Thailand, Dec. 1719, 2011.
5. 99th Indian Science Congress, KIIT University, Bhubaneswar, India, Jan. 37, 2012.
6. National Conference on Pure and Applied Mathematics, Pune, India, Dec. 1719, 2013.
7. 76th annual conference of IMS at NIT Surat, Dec. 2730, 2010.
8. International conference on recent advances in mathematical sciences and applications, Calcutta Mathematical Society, Calcutta, Dec. 911, 2011.
9. International conference on mathematical sciences, Science college, Nagpur, Dec. 2831, 2012.
10.102nd Indian Science Congress, 2015 (Jan. 37), Mumbai University.
11. International Congress in Honour of Prof. Ravi P.Agarwal, June 2326, 2014, Uludag University, Bursa, Turkey.
12. 12th International Conference on Approximation Theory and its Applications, Sibiu, May 2629, 2016, Romania.
13. VIII Jaen Conference on Approximation Theory, Ubeda, Jaen, Spain from July 27, 2017.
14. The paper "Generalized Boolean Sum Operators of Bivariate BernsteinDurrmeyer Type on a Triangle" by Ruchi, Behar Baxhaku and P.N.Agrawal presented at "ICMAA 2018: International Conference on Mathematical Analysis and Applications" of WASET held on Jan 1819, 2018 in London, United Kingdom. Also chaired a session.
Attended and presented a paper" On modified Szasz operators" at the International Conference on Mathematical Analysis and its Applications held at Kuwait University from Feb.1821, 1985.
Attended and presented a paper at the University of Belgrade , Serbia