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The behaviour of solution for different degrees (N) of the trial solution is carefully studied and illustrative examples are included to demonstrate the validity and applicability of the techniques. Abstract: In this paper, we consider the solution of first and second order Linear integro-differential by the use of trial solution formulated as Chebyshev form of Fourier cosine series. Brunner,(2004), Collocation methods for Volterra Integral and related Functional Differential equations, Cambridge University Press, Cambridge UK. Vulnerabilities in web application can lead to a variety of erroneous behavior at dynamic run time. We encounter the problem of forceful browsing in many web applications, username enumeration can help an attacker who attempts to use guessable passwords, such as test/test, admin/admin, guest/guest, and so on. IJERA MENU CALL FOR PAPER PAPER SUBMISSION WHY CHOOSE IJERA AUTHOR INSTRUCTIONS STATISTICS UNIVERSITY AFFILIATES CHECK PAPER STATUS FAQ IJERA CONTENTS CURRENT ISSUE IJERA ARCHIVE SPECIAL ISSUE CALL FOR CONFERENCE UPCOMING CONFERENCE SPECIAL ISSUE ARCHIVE DOWNLOADS MODEL PAPER COPY RIGHT FORM COPYRIGHT INFRINGEMENT JOURNAL ETHICS OPEN ACCESS OPEN ACCESS Abstract: Web applications are widely adopted and their correct functioning is mission critical for many businesses. Online banking, emails, eshopping, has become an integral part of today's life. Parker, (1968), Chebyshev Polynomials in Numerical analysis, Oxford University press NY Toroto.
Nanomedicine ranges from the medical applications of nanomaterials to nanoelectronic biosensors and even possible future applications of molecular nanotechnology. Nanomedicine is defined as the monitoring, repair, construction and control of human biological systems at the molecular level, using engineered nanodevices and nanostructures. In the longer term, perhaps 10–20 years the earliest molecular machine systems and nanorobots may join the medical armamentarium, finally giving physicians the most potent tools imaginable to conquer human disease, ill-health, and aging. Van Der Houwen, (1986) The Numerical Solution of Volterra Equations, C. Zau, (2006), hp Discontinuous Galerkin time-stepping for volterra integro-differential equations, SIAM J.