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Bibliografias temáticas / Numbers

Literatura científica selecionada sobre o tema "Numbers"

Autor: Grafiati

Publicado: 4 de junho de 2021

Última modificação: 6 de outubro de 2023

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Índice

Artigos de revistas
Teses / dissertações
Livros
Capítulos de livros
Trabalhos de conferências
Relatórios de organizações

Artigos de revistas sobre o assunto "Numbers":

1

Montémont, Véronique. "Roubaud’s number on numbers". Journal of Romance Studies 7, n.º 3 (dezembro de 2007): 111–21. http://dx.doi.org/10.3828/jrs.7.3.111.

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2

Carbó-Dorca, Ramon. "Mersenne Numbers, Recursive Generation of Natural Numbers, and Counting the Number of Prime Numbers". Applied Mathematics 13, n.º 06 (2022): 538–43. http://dx.doi.org/10.4236/am.2022.136034.

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3

Steele, G. Ander. "Carmichael numbers in number rings". Journal of Number Theory 128, n.º 4 (abril de 2008): 910–17. http://dx.doi.org/10.1016/j.jnt.2007.08.009.

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4

Hofweber, T. "Number Determiners, Numbers, and Arithmetic". Philosophical Review 114, n.º 2 (1 de abril de 2005): 179–225. http://dx.doi.org/10.1215/00318108-114-2-179.

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5

., Jyoti. "Rational Numbers". Journal of Advances and Scholarly Researches in Allied Education 15, n.º 5 (1 de julho de 2018): 220–22. http://dx.doi.org/10.29070/15/57856.

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6

Boast, Carl A., e Paul R. Sanberg. "Locomotor behavior: numbers, numbers, numbers!" Pharmacology Biochemistry and Behavior 27, n.º 3 (julho de 1987): 543. http://dx.doi.org/10.1016/0091-3057(87)90364-9.

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7

Jędrzejak, Tomasz. "Congruent numbers over real number fields". Colloquium Mathematicum 128, n.º 2 (2012): 179–86. http://dx.doi.org/10.4064/cm128-2-3.

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8

Fu, Ruiqin, Hai Yang e Jing Wu. "The Perfect Numbers of Pell Number". Journal of Physics: Conference Series 1237 (junho de 2019): 022041. http://dx.doi.org/10.1088/1742-6596/1237/2/022041.

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9

Day, Sophie, Celia Lury e Nina Wakeford. "Number ecologies: numbers and numbering practices". Distinktion: Journal of Social Theory 15, n.º 2 (4 de maio de 2014): 123–54. http://dx.doi.org/10.1080/1600910x.2014.923011.

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10

AKTAŞ, KEVSER, e M. RAM MURTY. "On the number of special numbers". Proceedings - Mathematical Sciences 127, n.º 3 (31 de janeiro de 2017): 423–30. http://dx.doi.org/10.1007/s12044-016-0326-z.

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Mais fontes

Teses / dissertações sobre o assunto "Numbers":

1

Namasivayam, M. "Entropy numbers, s-numbers and embeddings". Thesis, University of Sussex, 1985. http://ethos.bl.uk/OrderDetails.do?uin=uk.bl.ethos.356519.

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2

Allagan, Julian Apelete D. Johnson Peter D. "Choice numbers, Ohba numbers and Hall numbers of some complete k-partite graphs". Auburn, Ala, 2009. http://hdl.handle.net/10415/1780.

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3

Fransson, Jonas. "Generalized Fibonacci Series Considered modulo n". Thesis, Linnéuniversitetet, Institutionen för matematik (MA), 2013. http://urn.kb.se/resolve?urn=urn:nbn:se:lnu:diva-26844.

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In this thesis we are investigating identities regarding Fibonacci sequences. In particular we are examiningthe so called Pisano period, which is the period for the Fibonacci sequence considered modulo n to repeatitself. The theory shows that it suces to compute Pisano periods for primes. We are also looking atthe same problems for the generalized Pisano period, which can be described as the Pisano period forthe generalized Fibonacci sequence.

4

Anderson, Crystal Lynn. "An Introduction to Number Theory Prime Numbers and Their Applications". Digital Commons @ East Tennessee State University, 2006. https://dc.etsu.edu/etd/2222.

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The author has found, during her experience teaching students on the fourth grade level, that some concepts of number theory haven't even been introduced to the students. Some of these concepts include prime and composite numbers and their applications. Through personal research, the author has found that prime numbers are vital to the understanding of the grade level curriculum. Prime numbers are used to aide in determining divisibility, finding greatest common factors, least common multiples, and common denominators. Through experimentation, classroom examples, and homework, the author has introduced students to prime numbers and their applications.

5

Chipatala, Overtone. "Polygonal numbers". Kansas State University, 2016. http://hdl.handle.net/2097/32923.

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Master of Science
Department of Mathematics
Todd Cochrane
Polygonal numbers are nonnegative integers constructed and represented by geometrical arrangements of equally spaced points that form regular polygons. These numbers were originally studied by Pythagoras, with their long history dating from 570 B.C, and are often referred to by the Greek mathematicians. During the ancient period, polygonal numbers were described by units which were expressed by dots or pebbles arranged to form geometrical polygons. In his "Introductio Arithmetica", Nicomachus of Gerasa (c. 100 A.D), thoroughly discussed polygonal numbers. Other Greek authors who did remarkable work on the numbers include Theon of Smyrna (c. 130 A.D), and Diophantus of Alexandria (c. 250 A.D). Polygonal numbers are widely applied and related to various mathematical concepts. The primary purpose of this report is to define and discuss polygonal numbers in application and relation to some of these concepts. For instance, among other topics, the report describes what triangle numbers are and provides many interesting properties and identities that they satisfy. Sums of squares, including Lagrange's Four Squares Theorem, and Legendre's Three Squares Theorem are included in the paper as well. Finally, the report introduces and proves its main theorems, Gauss' Eureka Theorem and Cauchy's Polygonal Number Theorem.

6

Tomasini, Alejandro. "Wittgensteinian Numbers". Pontificia Universidad Católica del Perú - Departamento de Humanidades, 2013. http://repositorio.pucp.edu.pe/index/handle/123456789/112986.

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In this paper I reconstruct the tractarian view of natural numbers. i show how Wittgenstein uses his conceptual apparatus (operatlon, formal concept, internal property, logical form) to elaborate analternative to the logicist definition of number. Finally, I briefly examine sorneof the criticisms that have been raised against it.
En este trabajo reconstruyo la concepción tractariana de los números naturales. Muestro cómo Wittgenstein usa su aparato conceptual (operación, conceptoformal, propiedad interna, forma lógica) para elaborar una definición de número alternativa a la logicista. Por último, examino brevemente algunas de lascríticas que se han elevado en su contra.

7

Hostetler, Joshua. "Surreal Numbers". VCU Scholars Compass, 2012. http://scholarscompass.vcu.edu/etd/2935.

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The purpose of this thesis is to explore the Surreal Numbers from an elementary, con- structivist point of view, with the intention of introducing the numbers in a palatable way for a broad audience with minimal background in any specific mathematical field. Created from two recursive definitions, the Surreal Numbers form a class that contains a copy of the real numbers, transfinite ordinals, and infinitesimals, combinations of these, and in- finitely many numbers uniquely Surreal. Together with two binary operations, the surreal numbers form a field. The existence of the Surreal Numbers is proven, and the class is constructed from nothing, starting with the integers and dyadic rationals, continuing into the transfinite ordinals and the remaining real numbers, and culminating with the infinitesimals and uniquely surreal numbers. Several key concepts are proven regarding the ordering and containment properties of the numbers. The concept of a surreal continuum is introduced and demonstrated. The binary operations are explored and demonstrated, and field properties are proven, using many methods, including transfinite induction.

8

Ho, Kwan-hung, e 何君雄. "On the prime twins conjecture and almost-prime k-tuples". Thesis, The University of Hong Kong (Pokfulam, Hong Kong), 2002. http://hub.hku.hk/bib/B29768421.

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9

Chan, Ching-yin, e 陳靖然. "On k-tuples of almost primes". Thesis, The University of Hong Kong (Pokfulam, Hong Kong), 2013. http://hdl.handle.net/10722/195967.

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10

Ketkar, Pallavi S. (Pallavi Subhash). "Primitive Substitutive Numbers are Closed under Rational Multiplication". Thesis, University of North Texas, 1998. https://digital.library.unt.edu/ark:/67531/metadc278637/.

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Lehr (1991) proved that, if M(q, r) denotes the set of real numbers whose expansion in base-r is q-automatic i.e., is recognized by an automaton A = (Aq, Ar, ao, δ, φ) (or is the image under a letter to letter morphism of a fixed point of a substitution of constant length q) then M(q, r) is closed under addition and rational multiplication. Similarly if we let M(r) denote the set of real numbers α whose base-r digit expansion is ultimately primitive substitutive, i.e., contains a tail which is the image (under a letter to letter morphism) of a fixed point of a primitive substitution then in an attempt to generalize Lehr's result we show that the set M(r) is closed under multiplication by rational numbers. We also show that M(r) is not closed under addition.

Mais fontes

Livros sobre o assunto "Numbers":

1

Badiou, Alain. Number and numbers. Cambridge: Polity Press, 2008.

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2

Deza, Elena. Figurate numbers. Singapore: World Scientific, 2012.

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3

Henle, Michael. Which numbers are real? Washington, D.C: Mathematical Association of America, 2012.

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4

Koshy, Thomas. Catalan numbers with applications. New York: Oxford University Press, 2008.

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5

Montgomery, Hugh L. Multiplicative number theory I: Classical theory. Cambridge, UK: Cambridge University Press, 2007.

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6

Schleich, Wolfgang. Prime numbers 101: A primer on number theory. Hoboken, N.J: Wiley, 2008.

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7

Todorcevic, Stevo. Walks on ordinals and their characteristics. Basel: Birkhäuser, 2007.

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8

Sabbagh, Karl. Dr. Riemann's zeros: [the search for the $1 million solution to the greatest problem in mathematics]. London: Atlantic, 2002.

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9

Narkiewicz, Władysław. Rational number theory in the 20th century: From PNT to FLT. London: Springer, 2012.

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10

Sabbagh, Karl. Dr. Riemann's zeros: [the search for the $1 million solution to the greatest problem in mathematics]. London: Atlantic Books, 2003.

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Mais fontes

Capítulos de livros sobre o assunto "Numbers":

1

Hart, F. Mary. "Numbers and Number Systems". In Guide to Analysis, 1–24. London: Macmillan Education UK, 1988. http://dx.doi.org/10.1007/978-1-349-09390-8_1.

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2

Hart, F. Mary. "Numbers and Number Systems". In Guide to Analysis, 3–29. London: Macmillan Education UK, 2001. http://dx.doi.org/10.1007/978-1-349-87194-0_2.

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3

Loya, Paul. "Numbers, Numbers, and More Numbers". In Amazing and Aesthetic Aspects of Analysis, 29–146. New York, NY: Springer New York, 2017. http://dx.doi.org/10.1007/978-1-4939-6795-7_2.

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4

Vorobiew, Nicolai N. "Number-Theoretic Properties of Fibonacci Numbers". In Fibonacci Numbers, 51–87. Basel: Birkhäuser Basel, 2002. http://dx.doi.org/10.1007/978-3-0348-8107-4_3.

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5

Cornil, Jack-Michel, e Philippe Testud. "Real Numbers, Complex Numbers". In An Introduction to Maple V, 57–67. Berlin, Heidelberg: Springer Berlin Heidelberg, 2001. http://dx.doi.org/10.1007/978-3-642-56729-2_4.

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6

Rassias, Michael Th. "Perfect numbers, Fermat numbers". In Problem-Solving and Selected Topics in Number Theory, 29–35. New York, NY: Springer New York, 2010. http://dx.doi.org/10.1007/978-1-4419-0495-9_3.

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7

Fisher, R. B., T. P. Breckon, K. Dawson-Howe, A. Fitzgibbon, C. Robertson, E. Trucco e C. K. I. Williams. "Numbers". In Dictionary of Computer Vision and Image Processing, 1–6. Chichester, UK: John Wiley & Sons, Ltd, 2016. http://dx.doi.org/10.1002/9781119286462.ch1.

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8

Vince, John. "Numbers". In Mathematics for Computer Graphics, 3–9. London: Springer London, 2014. http://dx.doi.org/10.1007/978-1-4471-6290-2_2.

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9

Oberguggenberger, Michael, e Alexander Ostermann. "Numbers". In Analysis for Computer Scientists, 1–11. London: Springer London, 2011. http://dx.doi.org/10.1007/978-0-85729-446-3_1.

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10

Vince, John. "Numbers". In Mathematics for Computer Graphics, 5–30. London: Springer London, 2017. http://dx.doi.org/10.1007/978-1-4471-7336-6_2.

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Trabalhos de conferências sobre o assunto "Numbers":

1

Lim, John T., e Larry C. Thaler. "Numbers, Numbers Everywhere!" In SMPTE Advanced Television and Electronic Imaging Conference. IEEE, 1993. http://dx.doi.org/10.5594/m00684.

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2

Milinkovic, Luka, Marija Antic e Zoran Cica. "Pseudo-random number generator based on irrational numbers". In TELSIKS 2011 - 2011 10th International Conference on Telecommunication in Modern Satellite, Cable and Broadcasting Services. IEEE, 2011. http://dx.doi.org/10.1109/telsks.2011.6143212.

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3

Watanabe, Ricardo Augusto, Estevao Esmi Laureano e Cibele Cristina Trinca Watanabe. "Fuzzy Octonion Numbers and Fuzzy Hypercomplex Numbers". In 2019 IEEE International Conference on Fuzzy Systems (FUZZ-IEEE). IEEE, 2019. http://dx.doi.org/10.1109/fuzz-ieee.2019.8858970.

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4

Irmak, Nurettin, e Abdullah Açikel. "On perfect numbers close to Tribonacci numbers". In 1ST INTERNATIONAL CONFERENCE ON MATHEMATICAL AND RELATED SCIENCES (ICMRS 2018). Author(s), 2018. http://dx.doi.org/10.1063/1.5047878.

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5

Hajime, Kaneko, e Takao Komatsu. "Expansion of real numbers by algebraic numbers". In DIOPHANTINE ANALYSIS AND RELATED FIELDS: DARF 2007/2008. AIP, 2008. http://dx.doi.org/10.1063/1.2841897.

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6

Robinson, Susan J., Graceline Williams, Aman Parnami, Jinhyun Kim, Emmett McGregor, Dana Chandler e Ali Mazalek. "Storied numbers". In the 2014 ACM international conference. New York, New York, USA: ACM Press, 2014. http://dx.doi.org/10.1145/2602299.2602308.

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7

"Page numbers". In 2008 Annual Reliability and Maintainability Symposium. IEEE, 2008. http://dx.doi.org/10.1109/rams.2008.4925850.

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8

"Page numbers". In 2009 Annual Reliability and Maintainability Symposium. IEEE, 2009. http://dx.doi.org/10.1109/rams.2009.4914735.

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9

"Page numbers". In 2010 Annual Reliability and Maintainability Symposium (RAMS). IEEE, 2010. http://dx.doi.org/10.1109/rams.2010.5448055.

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10

"Page numbers". In 2016 Annual Reliability and Maintainability Symposium (RAMS). IEEE, 2016. http://dx.doi.org/10.1109/rams.2016.7447960.

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Relatórios de organizações sobre o assunto "Numbers":

1

Reynolds, J. K., e J. Postel. Assigned numbers. RFC Editor, abril de 1985. http://dx.doi.org/10.17487/rfc0943.

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2

Reynolds, J. K., e J. Postel. Assigned numbers. RFC Editor, dezembro de 1985. http://dx.doi.org/10.17487/rfc0960.

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3

Reynolds, J. K., e J. Postel. Assigned numbers. RFC Editor, novembro de 1986. http://dx.doi.org/10.17487/rfc0990.

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4

Reynolds, J. K., e J. Postel. Internet numbers. RFC Editor, março de 1987. http://dx.doi.org/10.17487/rfc0997.

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5

Reynolds, J. K., e J. Postel. Assigned numbers. RFC Editor, maio de 1987. http://dx.doi.org/10.17487/rfc1010.

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6

Romano, S., e M. K. Stahl. Internet numbers. RFC Editor, novembro de 1987. http://dx.doi.org/10.17487/rfc1020.

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7

Reynolds, J. K., e J. Postel. Assigned numbers. RFC Editor, março de 1990. http://dx.doi.org/10.17487/rfc1060.

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8

Romano, S., M. K. Stahl e M. Recker. Internet numbers. RFC Editor, agosto de 1988. http://dx.doi.org/10.17487/rfc1062.

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9

Romano, S., M. K. Stahl e M. Recker. Internet numbers. RFC Editor, agosto de 1989. http://dx.doi.org/10.17487/rfc1117.

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10

Kirkpatrick, S., M. K. Stahl e M. Recker. Internet numbers. RFC Editor, julho de 1990. http://dx.doi.org/10.17487/rfc1166.

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