Results 331 to 340 of about 5,239,116 (369)
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Computational Complexity Analysis of Decision Tree Algorithms
SGAI Conferences, 2018H. M. Sani, Ci Lei, D. Neagu
semanticscholar +1 more source
Current treatment and recent progress in gastric cancer
Ca-A Cancer Journal for Clinicians, 2021Smita S Joshi, Brian D Badgwell
exaly
The Complexity of Computations
2013This chapter provides a survey of the main concepts and results of the computational complexity theory. We start with basic concepts such as time and space complexities, complexity classes P and NP, and Boolean circuits. We discuss how the use of randomness and interaction enables one to compute more efficiently.
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Clinical management of metastatic colorectal cancer in the era of precision medicine
Ca-A Cancer Journal for Clinicians, 2022Davide Ciardiello +2 more
exaly
2004
In this chapter we study two related areas of theoretical computer science: computability theory and computational complexity. Each of these subjects take mathematical problems as objects of study. The aim is not to solve these problems, but rather to classify them by level of difficulty.
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In this chapter we study two related areas of theoretical computer science: computability theory and computational complexity. Each of these subjects take mathematical problems as objects of study. The aim is not to solve these problems, but rather to classify them by level of difficulty.
openaire +1 more source
Automatic Image Cropping: A Computational Complexity Study
Computer Vision and Pattern Recognition, 2016Jiansheng Chen +3 more
semanticscholar +1 more source
Oncologic emergencies and urgencies: A comprehensive review
Ca-A Cancer Journal for Clinicians, 2022David E Gerber, Jason J Bischof
exaly
Computational Complexity and Human Decision-Making
Trends in Cognitive Sciences, 2017P. Bossaerts, Carsten Murawski
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Dynamical memristors for higher-complexity neuromorphic computing
Nature Reviews Materials, 2022Suhas Kumar +2 more
exaly
1998
Suppose that f(n) and g(n) are functions of the positive integers n which take positive (but not necessarily integer) values for all n. We say that f(n) = 0(g(n)) (or simply f = 0(g)) if there exists a constant C such that f(n) is always less than C ยท g(n).
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Suppose that f(n) and g(n) are functions of the positive integers n which take positive (but not necessarily integer) values for all n. We say that f(n) = 0(g(n)) (or simply f = 0(g)) if there exists a constant C such that f(n) is always less than C ยท g(n).
openaire +2 more sources