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Front Page Matematički VesnikPublisher: Društvo matematičara Srbije, BeogradISSN: 0025-5165 (Print), 2406-0682 (Online)Issue: 63_4Date: 2011Journal Homepage
 

The quasi-Hadamard products of uniformly convex functions defined by Dziok-Srivastava operator 235 - 246
M. K. Aouf, A. Shamandy, A. O. Mostafa and E. A. Adwa  
AbstractKeywords: Analytic functions, Dziok-Srivastava operator, uniformly convex functions, quasi-Hadamard product.MSC: 30C45
Grüss-type inequalities for positive linear operators with second order moduli 247 - 252
Heiner Gonska and Gancho Tachev  
AbstractKeywords: Grüss-type inequality, positive linear operators, Bernstein operator, variation-diminishing Schoenberg-splines, second order modulus of smoothness.MSC: 41A36 41A17 41A25 39B62
Operator representations of generalized hypergeometric functions and certain polynomials 253 - 262
Mumtaz Ahmad Khan and Mohd Khalid Rafat Khan  
AbstractKeywords: Operational representation, polynomials, generalized hypergeometric functions.MSC: 33C45 33C20 47F05
The theorems of Urquhart and Steiner-Lehmus in the Poincaré ball model of hyperbolic geometry 263 - 274
Oğuzhan Demirel and Emine Soytürk Seyrantepe  
AbstractKeywords: Möbius transformation, Gyrogroups, Hyperbolic geometry, Gyrovector spaces and hyperbolic trigonometry.MSC: 51B10 51M10 30F45 20N05
Reg$_{G}$-strongly solid varieties of commutative semigroups 275 - 284
Sarawut Phuapong and Sorasak Leeratanavalee  
AbstractKeywords: Generalized hypersubstitution, regular generalized hypersubstitution, regular strongly solid variety, commutative semigroup.MSC: 20M07 08B15 08B25
A common fixed point theorem for weakly compatible mappings in non-Archimedean Menger PM-spaces 285 - 294
Amit Singh, R. C. Dimri and Sandeep Bhatt  
AbstractKeywords: Non-Archimedean Menger PM-spaces, weakly compatible maps, common fixed point.MSC: 47H10 54H25
A pseudo Laguerre method 295 - 304
Aaron Melman  
AbstractKeywords: Newton, Laguerre, polynomial, zero, root.MSC: 65H04
The total graph of a module 305 - 312
Zoran Pucanović  
AbstractKeywords: Total graph, module.MSC: 13C99 05C25
 




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