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1

Dr. Rajender Kumar

Abstract:
FOREIGN DIRECT INVESTMENT IN INDIAN


1-17
2

Dr. Rajbir Singh

Abstract:
Financial losses due to long wait times are substantial. In the healthcare industry, patients often face lengthy delays for appointments and treatments, leading to missed workdays and increased healthcare costs. According to a study by the National Academy of Medicine, these delays cost the U.S. healthcare system an estimated $22 billion annually.


18-28
3

Kajal Kumari1, Dr. Mahender Singh Poonia2

Abstract:
In the current work, Reliability Analysis and Comparison the solution of the system parameters of the cast iron manufacturing planthas been optimisation. The goal of the present paper is to optimize input variables of the cylinder block in cast iron plant, to maximize framework availability. Cast iron plant includes mainly, five subsystems linked in series configuration. In this paper, we have evaluated availability and reliability for the considered system by applying Markov process. The value of availability and reliability is decreased by increasing the time. For examination, Repair and disappointment rates, and Transition paces of each and every subsystem is taken from upkeep record sheets. Consistent state accessibility is accomplished by consuming normalizing condition.


29-39
4

Anil Kumar,

Abstract:
Fractional calculus, a generalization of classical calculus dealing with derivatives and integrals of arbitrary orders, has emerged as a powerful tool for modeling complex phenomena in various fields of science and engineering. Fractional differential equations (FDEs), which incorporate fractional derivatives, often provide more accurate and realistic descriptions of real-world processes exhibiting memory effects and non-local interactions compared to their integer-order counterparts. However, finding analytical solutions to FDEs is often challenging, necessitating the development of robust numerical techniques. One such approach involves the use of operational matrices based on orthogonal polynomials. These matrices transform the fractional differential and integral operators into algebraic matrices, thereby reducing the FDE to a system of algebraic equations that can be solved numerically. Among the various definitions of fractional derivatives, the Atangana–Baleanu (AB) derivative has gained significant attention due to its non-singular and non-local kernel based on the Mittag-Leffler function. This kernel avoids the singularities present in some other fractional derivative definitions, making it suitable for modeling certain physical problems more effectively.


40-46
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