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Titlebook: Number Theory with Computations; Peter Shiu Textbook 2024 The Editor(s) (if applicable) and The Author(s), under exclusive license to Spri

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Arithmetic Functions IBesides the notions of additive and multiplicative functions, and examples thereof, there is the Fermat–Euler theorem, and a description of the decimal system. Other topics include Dirichlet convolutions, additive characters, Gauss sum and Ramanujan sum.
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Primitive RootsProofs of the existence of primitive roots modulo a prime, and the primitive-roots theorem are given. After the proof of Korselt’s theorem there is a description of how to find Carmichael numbers. The key-exchange protocols in cryptography is explained with an application of the discrete logarithm.
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Prime Number TheoremFollowing a brief sketch of the prime number theorem, the proof is given along the lines of Newman’s simplified proof of the Ikehara–Wiener tauberian theorem. There are discussions on the error-term of the prime number theorem, the zero-free region of the zeta-function, the Riemann hypothesis, and the problem of prime gaps.
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urvey. HyspIRI will fly two instruments: a hyperspectral visible to short wave infrared imaging spectrometer, and a multispectral thermal infrared (TIR) imager. In this study we discuss the expected performance and use of the TIR instrument. The TIR instrument will have eight spectral channels, seve
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Peter Shiuurvey. HyspIRI will fly two instruments: a hyperspectral visible to short wave infrared imaging spectrometer, and a multispectral thermal infrared (TIR) imager. In this study we discuss the expected performance and use of the TIR instrument. The TIR instrument will have eight spectral channels, seve
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Basicsm, the Chinese remainder theorem, and the fundamental theorem of arithmetic. There are also the theorems of Lagrange, Dirichlet, Thue, and Aubry, and an explanation on how . (mod .) can be evaluated efficiently.
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