Biblio

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C
J. M. Machado and Borges, M. F., COMPLEXIFIED FUETER OPERATORS IN CLASSICAL AND QUANTUM ELECTRODYNAMICS, Communications in Applied Analysis, vol. 9, no. 2, p. 226, 2005.
S. M. I. T. A. PATI, PADHI, S. E. S. H. A. D. E. V., and SRINIVASU, P. D. N., CONDITIONS FOR EXISTENCE OF POSITIVE SOLUTIONS OF FIRST ORDER BOUNDARY VALUE PROBLEMS WITH DELAY AND NONLINEAR NONLOCAL BOUNDARY CONDITIONS AND APPLICATION TO HEMATOPOIESIS, Communications in Applied Analysis, vol. 21, no. 1, p. 18, 2017.
K. U. L. D. I. P. RAJ and SHARMA, C. H. A. R. U., A CONNECTION BETWEEN INFINITE MATRIX AND SEMINORM TO ORIGINATE ORLICZ VECTOR VALUED SEQUENCE SPACES AND THEIR STATISTICAL CONVERGENCE, vol. 22, no. 2, p. 24, 2018.
D. O. N. A. L. O’REGAN, CONTINUATION THEOREMS FOR ACYCLIC MAPS IN TOPOLOGICAL SPACES, Communications in Applied Analysis, vol. 13, no. 1, p. 46, 2009.
A. B. Dishliev and Dishlieva, K. G., CONTINUOUS DEPENDENCE OF THE SOLUTIONS OF DIFFERENTIAL EQUATIONS UNDER “SHORT” PERTURBATIONS ON THE RIGHT-HAND SIDE, vol. 10, no. 2, p. 12, 2006.
N. U. AHMED, REZAEI, F., and LOYKA, S., CONTROL THEORETIC FORMULATION OF CAPACITY OF DYNAMIC ELECTRO MAGNETIC CHANNELS, vol. 12, no. 3, p. 24, 2008.
S. SATHANANTHAN and ANABTAWI, M. A. H. M. O. U. D., CONTROLLABILITY AND PRACTICAL STABILIZATION OF ˆ NONLINEAR IT O-TYPE STOCHASTIC CONTROLLED SYSTEMS, Communications in Applied Analysis, vol. 13, no. 2, p. 230, 2009.
C. - H. Hong and Yeh, C. - C., CONVERSE ROGERS-H OLDER’S INEQUALITY ON TIME SCALES, Communications in Applied Analysis, vol. 10, no. 3, p. 406, 2006.
S. Nadarajah, Convolutions of the Half Pearson Type VII Distribution, vol. 9, no. 4, p. 22, 2005.
F. R. A. N. C. E. S. C. O. ALTOMARE, LEONESSA, V. I. T. A., and MILELLA, S. A. B. I. N. A., CORES FOR SECOND-ORDER DIFFERENTIAL OPERATORS ON REAL INTERVALS, vol. 13, no. 4, p. 20, 2009.
A. AMINI-HARANDI and O’REGAN, D., ON COUPLED AND TRIPLED FIXED POINT THEORY OF MULTI-VALUED CONTRACTION MAPPINGS IN PARTIALLY ORDERED METRIC SPACES, vol. 19, no. 2, p. 7, 2015.
P. I. E. R. L. U. I. G. I. PAPINI, COVERING THE SPHERE AND THE BALL IN BANACH SPACES, vol. 13, no. 4, p. 8, 2009.
S. A. I. D. R. GRACE and HASSAN, T. A. H. E. R. S., CRITERIA FOR THE OSCILLATION OF SECOND ORDER NONLINEAR DYNAMIC INCLUSIONS WITH DISTRIBUTED DEVIATING ARGUMENTS, Communications in Applied Analysis , vol. 20, no. 1, p. 12, 2016.
M. A. R. C. O. DEGIOVANNI, CRITICAL GROUPS OF FINITE TYPE FOR FUNCTIONALS DEFINED ON BANACH SPACES, vol. 13, no. 3, p. 16, 2009.
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H. A. R. E. K. R. I. S. H. N. A. NIGAM, ON DEGREE OF APPROXIMATION OF A FUNCTION BELONGING TO Lip(ξ(t), r) CLASS BY (E, q)(C, 1) PRODUCT MEANS OF FOURIER SERIES, Communications in Applied Analysis, vol. 14, no. 4, p. 614, 2010.
A. G. LADDE and LADDE, G. S., DETERMINANT FUNCTIONS AND APPLICATIONS TO STOCHASTIC DIFFERENTIAL EQUATIONS, Communications in Applied Analysis, vol. 14, no. 3, p. 434, 2010.
H. T. BANKS and JOYNER, M. I. C. H. E. L. E. L., DETERMINISTIC METHODOLOGY FOR COMPARISON OF NESTED STOCHASTIC MODELS, Communications in Applied Analysis, vol. 21, no. 1, p. 50, 2017.
J. E. F. F. R. E. Y. T. NEUGEBAUER and SEELBACH, C. H. A. R. L. E. Y. L., A DIFFERENCE EQUATION WITH DIRICHLET BOUNDARY CONDITIONS, Communications in Applied Analysis, vol. 21, no. 2, p. 12, 2017.
B. A. P. U. R. A. O. C. DHAGE and DHAGE, S. H. Y. A. M. B., DIFFERENTIAL INEQUALITIES AND COMPARISON THEOREMS FOR NONLINEAR FIRST ORDER VOLTERRA INTEGRO-DIFFERENTIAL EQUATIONS, vol. 19, no. 2, p. 20, 2015.
H. A. L. I. S. YILMAZ, DIFFERENTIAL INVARIANTS FOR HYPERBOLIC SYSTEMS, Communications in Applied Analysis, vol. 15, no. 3, p. 372, 2011.
H. A. L. I. S. YILMAZ, DIFFERENTIAL INVARIANTS FOR NONLINEAR PDES, vol. 13, no. 4, p. 11, 2009.
M. VIJAYASHREE and UTHAYAKUMAR, R., DISTRIBUTION FREE CONTINUOUS-REVIEW INVENTORY MODEL WITH A SERVICE LEVEL CONSTRAINT USING PIECEWISE LINEAR LEAD TIME CRASHING COST, vol. 22, no. 2, p. 26, 2018.
W. I. L. S. O. N. LAMB and MCBRIDE, A. D. A. M., A DISTRIBUTIONAL APPROACH TO FRAGMENTATION EQUATIONS, vol. 15, no. 4, p. 10, 2011.
Y. O. S. H. I. T. A. K. A. ISHIHARA and PAULLET, J. O. S. E. P. H. E., DUAL SOLUTIONS FOR AXISYMMETRIC STAGNATION POINT FLOW OVER A LUBRICATED SURFACE, vol. 12, no. 3, p. 7, 2008.
T. E. S. H. O. M. E. BALKEW and MEDHIN, N. G., DYNAMIC PROGRAMMING METHOD FOR IMPULSIVE CONTROL PROBLEMS, Communications in Applied Analysis, vol. 20, no. 4, p. 34, 2016.