[1] Bashir , R.,Bari , M.,Mustafa, 2018.“Generalization of Binary Tensor Product Schemes Depends Upon Four Parameters”, 37 119 -126
[2] Cai , Z.,ErrorEstimation, 1995.Some Properties of Four-Point Interpolation Subdivision Scheme”,Computer Aided Geometric Design 12 459 -468
[3] Bari , M.,Bashir , R.,Mustafa,Jamshoro, 2017.“3n-Point Quaternary Shape Preserving Subdivision Schemes”, 36 -
[4] Hussain , M.Z.,Hussain , M., 2007.Visualization of Data Preserving Monotonicity”,Applied Mathematics & Computation 190 1353 -1364
[5] Kuijt , F.,Damme , R.V., 1999.Monotonicity Preserving Interpolatory Subdivision Schemes”,Journal of Computational & Applied Mathematics 101 203 -229
[6] Shalom , Y., 1993.,Journal of ApproximationTheory 74 41 -58
[7] Tan , J.,Zhuang , X.,Zhang, 2014.“A New Four-Point Shape-Preserving C3 Subdivision Scheme”,Computer Aided Geometric Design 31 57 -62
[8] Augsdöefer , U.H.,Dodgson , N.A.,Sabin , M.A., 2010.“Variation on the Four-Point Subdivision Scheme”,Computer Aided Geometric Design 27 78 -95
[9] Hassan , M.F.,Dodgson , N.A.,SurfaceFitting,A. , Marrien,J.L. , and Schumaker,L.L., 2003.,Sant-Malo 199 -208
[10] Cai, Z., “Convergence, Error Estimation and Some
Properties of Four-Point Interpolation Subdivision
Scheme”, Computer Aided Geometric Design,
Volume 12, pp. 459-468, 1995
[11] Bari, M., Bashir, R., and Mustafa, G., “3n-Point
Quaternary Shape Preserving Subdivision Schemes”,
Mehran University Research Journal of Engineering &
Technology, Volume 36, No. 3, Jamshoro, Pakistan,
July, 2017.
[12] Hussain, M.Z., and Hussain, M., “Visualization of Data
Preserving Monotonicity”, Applied Mathematics &
Computation, Volume 190, pp. 1353-1364, 2007
[13] Kuijt, F., and Damme, R.V., “Monotonicity Preserving
Interpolatory Subdivision Schemes”, Journal of
Computational & Applied Mathematics, Volume 101,
pp. 203-229, 1999
[14] Shalom, Y., “Monotonicity Preserving Subdivision
Scheme”, Journal of ApproximationTheory, Volume 74,
pp. 41-58, 1993
[15] Tan, J., Zhuang, X., and Zhang, L., “A New Four-Point
Shape-Preserving C3 Subdivision Scheme”, Computer
Aided Geometric Design, Volume 31, pp. 57-62, 2014
[16] Augsdöefer, U.H., Dodgson, N.A., and Sabin, M.A.,
“Variation on the Four-Point Subdivision Scheme”,
Computer Aided Geometric Design, Volume 27,
pp. 78-95, 2010
[17] Dyn, N., and Levin, D., “Subdivision Scheme in the
Geometric Modelling”, Acta Numerica, Volume 11,
pp. 73-144, 2002
[18] Hassan, M.F., and Dodgson, N.A., “Ternary and Three-
Point Univariate Subdivision Schemes”, Curve and
Surface Fitting, Cohen, A., Marrien, J.L., and Schumaker,
L.L., (Editors), Sant-Malo, 2002, Nashboro Press,
Brentwood, pp. 199-208, 2003.
[19] Aspert, N., “Non-Linear Subdivision of Univariate
Signals and Discrete Surfaces”, EPFL Thesis, Ecole
Polytechnique Federale de Lausanne, Lausanne,
Switzerland, 2003.
[20] Conti, C., and Hormann, K., “Polynomial Reproduction
for Univariate Subdivision Scheme of any Arity”,
Approximation Theory, Volume 163, pp. 413-437, 2011
[21] Dyn, N., “Tutorial on Multiresolution in Geometric
Modelling Summer School Lecture Notes Series”,
Mathematics & Visualization, (Armin, I., Ewald, Q.,
and Michael, F.S., (Editors) Springer, [ISBN: 3-540-
43639-1], 2002
[22] Hussain, M.Z., Sarfraz, M., and Shaikh, T.S., “Monotone
Data Visualization using RationalFunctions”, World
Applied Sciences Journal, Volume 16, No. 11,
pp. 1496-1508, 2012
[23] Mustafa, G., Irum, J., and Bari, M., “A New 5-Point
Ternary Interpolating Subdivision Scheme and Its
Differentiability”, International Scholarly Research
Network ISRN Computational Mathematics,
pp. 10, 2012