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The book features original chapters on sequence spaces involving the idea of ideal convergence, modulus function, multiplier sequences, Riesz mean, Fibonacci difference matrix etc., and illustrates their involvement in vari-ous applications. The preliminaries have been presented in the beginning of each chapter and then the advanced discussion takes place; so it is use-ful for both expert and nonexpert on aforesaid topics. The book consists of original thirteen research chapters contributed by the well-recognized researchers in the field of sequence spaces with associated applications. Features • Discusses the Fibonacci and vector valued difference sequence spaces • Presents the solution of Volterra integral equation in Banach algebra • Discusses some sequence spaces involving invariant mean and related to the domain of Jordan totient matrix • Presents the Tauberian theorems of double sequences • Discusses the paranormed Riesz difference sequence space of fractional order • Includes a technique for studying the existence of solutions of infinite system of functional integro-differential equations in Banach sequence spaces The subject of book is an active area of research of present time interna- tionally and would serve as a good source for researcher and educators involved with the topic of sequence spaces.