Number Theory and Symmetry

Number Theory and Symmetry

According to Carl Friedrich Gauss (1777-1855), mathematics is the queen of the sciences-and number theory is the queen of mathematics. Numbers (integers, algebraic integers, transcendental numbers, p-adic numbers) and symmetries are investigated in the nine refereed papers of this MDPI issue. This b...

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Bibliographic Details
Format: eBook
Language:English
Published: Basel, Switzerland MDPI - Multidisciplinary Digital Publishing Institute 2020
Subjects:
Mathematics & science
Research & information: general
4-manifold topology
algebraic number
asymptotic semicircular laws
Baker's theorem
Banach ∗-probability spaces
binary periodical sequences
branch coverings
branched coverings
C*-algebras
charge as Hirzebruch defect
congruences of binomial expansions
Dehn surgeries
fixed points for recursive functions
free probability
Gel'fond-Schneider theorem
IC-POVMs
Kaprekar constants
Kaprekar transformation
knot theory
knots and links
limited intervals
logarithmic integral estimations
Lucas' result on the Pascal's triangle
Miller-Rabin primality test
modified Sieve procedure
number of generations
p-adic number fields ℚp
particles as 3-Braids
Pólya-Hilbert conjecture
primality test
primality witnesses
prime characteristic function
prime number function
Prime Number Theorem (P.N.T.)
prime numbers
quantum computation
Riemann interferometer
semicircular elements
standard model of elementary particles
strong pseudoprimes
the pe-Pascal's triangle
the semicircular law
three-manifolds
transcendental number
twin prime numbers
umbral moonshine
zeta function
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