2017
DOI: 10.18510/ijsrtm.2017.542
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Application of Soft Computing Techniques Over Hard Computing Techniques: A Survey

Abstract: Soft computing is the fusion of different constituent elements. The main aim of this fusion to solve real-world problems, which are not solve by traditional approach that is hard computing. Actually, in our daily life maximum problem having uncertainty and vagueness information. So hard computing fail to solve this problems, because it give exact solution. To overcome this situation soft computing techniques plays a vital role, because it has capability to deal with uncertainty and vagueness and produce approx… Show more

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Cited by 3 publications
(2 citation statements)
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“…These soft-computing techniques are built upon two main principles: adaptivity (adaptation to new contexts) and knowledge (ability to learn). It should be noted that soft-computing techniques can be applied to hard-computing techniques to couple the advantages of these two approaches [ 88 ], that is, accuracy, quick decision making, low computational overheads, and low costs.…”
Section: Taxonomymentioning
confidence: 99%
“…These soft-computing techniques are built upon two main principles: adaptivity (adaptation to new contexts) and knowledge (ability to learn). It should be noted that soft-computing techniques can be applied to hard-computing techniques to couple the advantages of these two approaches [ 88 ], that is, accuracy, quick decision making, low computational overheads, and low costs.…”
Section: Taxonomymentioning
confidence: 99%
“…Unfortunately, such assumptions are not met in practical reallife systems in which imprecision and unavailability of exact prior knowledge is the norm rather than an exception. Soft computing, in strict contrast to hard computing, can work with imprecision, uncertainty, and incomplete information to achieve approximate "good enough" solutions to computationally hard problems at lower costs [12] [13]. For example, soft computing can use computational intelligence techniques to heuristically solve intractable Non-deterministic Polynomial-time (NP-)complete problems [14] to produce approximate "good enough" solutions.…”
Section: Introductionmentioning
confidence: 99%