קרל פרידריך גאוס (Hebrew Wikipedia)

Analysis of information sources in references of the Wikipedia article "קרל פרידריך גאוס" in Hebrew language version.

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7google.co.il

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archive.org

George Phillips Bond, On the new form of the achromatic object-glass introduced by Steinheil, Cambridge [Mass.] Welch, Bigelow and company, 1863

arxiv.org

[8] Iterative Methods for Linear Systems of Equations: A Brief Historical Journey

cambridge.org

assets.cambridge.org

Roy, Ranjan (2021). Series and Products in the Development of Mathematics (PDF). Vol. 2 (2 ed.). Cambridge: Cambridge University Press. pp. 20–22. ISBN 9781108709378.

docdroid.net

Tomio Kubota - Foundations of Class Field Theory.pdf, www.docdroid.net (באנגלית)"A foundation of class field theory applying properties of spatial figures", Tomio Kubota (1995)

doi.org

Frei, Günther (2007). "The Unpublished Section Eight: On the Way for Function Fields over a Finite Field". In Goldstein, Catherine; Schappacher, Norbert; Schwermer, Joachim (eds.). The Shaping of Arithmetic after C. F. Gauss's Disquisitiones Arithmeticae. Berlin, Heidelberg, New York: Springer. pp. 159–198. doi:10.1007/978-3-540-34720-0. ISBN 978-3-540-20441-1.
Epple, Moritz (1998). "Orbits of asteroids, a braid, and the first link invariant". The Mathematical Intelligencer. 20 (1): 45–52. doi:10.1007/BF03024400. ISSN 0343-6993. S2CID 124104367.

dx.doi.org

Judit Abardia, Agustí Reventós, Carlos J.Rodríguez, What did Gauss read in the Appendix?, Historia Mathematica 39, 2012-08-01, עמ' 292–323 doi: 10.1016/j.hm.2012.03.004
Maarten Bullynck, Modular arithmetic before C.F. Gauss: Systematizations and discussions on remainder problems in 18th-century Germany, Historia Mathematica 36, 2009-02-01, עמ' 48–72 doi: 10.1016/j.hm.2008.08.009

dtu.dk

orbit.dtu.dk

Gauss’s, Cholesky’s and Banachiewicz’s Contributions to Least Squares [6]

gauss-gesellschaft-goettingen.de

Gauss Society (English version) - GAUSS-GESELLSCHAFT e.V. Goettingen, www.gauss-gesellschaft-goettingen.de

google.co.il

books.google.co.il

Carl Friedrich Gauss: Titan of Science G. Waldo Dunnington, Jeremy Gray, Fritz-Egbert Dohse, Carl Friedrich Gauss: Titan of Science, MAA, 2004-10-14. (באנגלית)
An Introduction to the Mathematics and Methods of Astrodynamics, p. 295 Richard H. Battin, An Introduction to the Mathematics and Methods of Astrodynamics, AIAA, 1999. (באנגלית)
A New Approach to Differential Geometry using Clifford's Geometric Algebra p.330 John Snygg, A New Approach to Differential Geometry using Clifford's Geometric Algebra, Springer Science & Business Media, 2011-12-09. (באנגלית)
Theory of Linear and Integer Programming ,p.39 Theory of Linear and Integer Programming
Non-Euclidean Geometry, p.64. [7]
Claude Brezinski, History of Continued Fractions and Padé Approximants, Springer Science & Business Media, 2012-12-06. (באנגלית)
Physicists Look Back: Studies in the History of Physics, p.147-148 J. Roche, Physicists Look Back: Studies in the History of Physics, CRC Press, 1990-01-01. (באנגלית)

google.com

Johann Carl Friedrich Gauß’s 241st Birthday, גוגל (באנגלית)

jstor.org

Donald Teets, Gauss’s Computation of the Easter Date, Mathematics Magazine כרך 92 חוברת 2, 2019, עמ' 91-98

kyoto-u.ac.jp

repository.kulib.kyoto-u.ac.jp

GAUSS’ VARIATIONAL PROBLEM AND THE NAVIER-STOKES EQUATIONS [12]

mathoverflow.net

projecteuclid.org

Andre Weil, Numbers of solutions of equations in finite fields, www.projecteuclid.org, ‏1948
הסימון "Al" לפונקציות הללו הוא קיצור של אותיות שמו של אבל (Abel), והוא נבחר על ידי ויירשטראס כהוקרה לתוצאה חשובה של אבל אשר היוותה מקור השראה עבורו לגילוי ההצגה $x={\frac {Al_{1}(u)}{Al_{0}(u)}}$ ; הצגה זאת היא בעלת חשיבות רבה בבעיית ההיפוך של אינטגרלים אליפטיים. ראו: James Pierpont, Gauss's Collected Works, Bulletin of the American Mathematical Society 9, 1903-04, עמ' 357–369

researchgate.net

AGM of Gauss, David Cox [4]
[5],On Gauss’ formula for ψ and finite expressions for the L-series at 1
Draft Translation of Gauss' Fragmentary Notes on the Pentagramma Mirificum [10]
Some direct and remote relations of Gauss with Belgian mathematicians [11]

rit.edu

cis.rit.edu

Gauss and the History of the Fast Fourier Transform [9]

sciencedirect.com

Judit Abardia, Agustí Reventós, Carlos J.Rodríguez, What did Gauss read in the Appendix?, Historia Mathematica 39, 2012-08-01, עמ' 292–323 doi: 10.1016/j.hm.2012.03.004
Maarten Bullynck, Modular arithmetic before C.F. Gauss: Systematizations and discussions on remainder problems in 18th-century Germany, Historia Mathematica 36, 2009-02-01, עמ' 48–72 doi: 10.1016/j.hm.2008.08.009

semanticscholar.org

api.semanticscholar.org

Epple, Moritz (1998). "Orbits of asteroids, a braid, and the first link invariant". The Mathematical Intelligencer. 20 (1): 45–52. doi:10.1007/BF03024400. ISSN 0343-6993. S2CID 124104367.

springer.com

link.springer.com

Frei, Günther (2007). "The Unpublished Section Eight: On the Way for Function Fields over a Finite Field". In Goldstein, Catherine; Schappacher, Norbert; Schwermer, Joachim (eds.). The Shaping of Arithmetic after C. F. Gauss's Disquisitiones Arithmeticae. Berlin, Heidelberg, New York: Springer. pp. 159–198. doi:10.1007/978-3-540-34720-0. ISBN 978-3-540-20441-1.
Epple, Moritz (1998). "Orbits of asteroids, a braid, and the first link invariant". The Mathematical Intelligencer. 20 (1): 45–52. doi:10.1007/BF03024400. ISSN 0343-6993. S2CID 124104367.

stackexchange.com

math.stackexchange.com

analytic number theory - What was the heuristics behind Gauss's guess on the asymptotic distribution of k-almost primes?, Mathematics Stack Exchange

hsm.stackexchange.com

What topological ideas did Gauss introduce to his student Möbius?, History of Science and Mathematics Stack Exchange

ubc.ca

math.ubc.ca

Frei - The Reciprocity Law from Euler to Eisenstein [3]

uga.edu

math.uga.edu

The Impossibility of a Division Algebra of Vectors in Three Dimensional Space [1]

umontreal.ca

dms.umontreal.ca

uni-goettingen.de

gdz.sub.uni-goettingen.de

Schlesinger 1933, pp. 185-186. Schlesinger, Ludwig (1933). "Über Gauss' Arbeiten zur Funktionentheorie". In Königlich Preußische Akademie der Wissenschaften (ed.). Carl Friedrich Gauss. Werke (בגרמנית). Vol. X, 2 (Abhandlung 2).
Schlesinger 1933, p. 193. Schlesinger, Ludwig (1933). "Über Gauss' Arbeiten zur Funktionentheorie". In Königlich Preußische Akademie der Wissenschaften (ed.). Carl Friedrich Gauss. Werke (בגרמנית). Vol. X, 2 (Abhandlung 2).
Bestimmung der größten Ellipse, welche die vier Ebenen eines gegebenen Vierecks berührt, printed in Collected Works Volume 4, pp. 385-392; original in Monatliche Correspondenz zur Beförderung der Erd- und Himmels-Kunde, Volume 22, 1810, pp. 112–121
Stäckel 1917, p. 71-72. Stäckel, Paul (1917). "Gauss als Geometer". In Königlich Preußische Akademie der Wissenschaften (ed.). Carl Friedrich Gauss. Werke (בגרמנית). Vol. X, 2 (Abhandlung 4).
Stäckel 1917, p. 76. Stäckel, Paul (1917). "Gauss als Geometer". In Königlich Preußische Akademie der Wissenschaften (ed.). Carl Friedrich Gauss. Werke (בגרמנית). Vol. X, 2 (Abhandlung 4).
Geppert 1933, pp. 12-16. Geppert, Harald (1933). "Über Gauss' Arbeiten zur Mechanik und Potentialtheorie". In Königlich Preußische Akademie der Wissenschaften (ed.). Carl Friedrich Gauss. Werke (בגרמנית). Vol. X, 2 (Abhandlung 7).

uni-jena.de

zs.thulb.uni-jena.de

Bestimmung der größten Ellipse, welche die vier Ebenen eines gegebenen Vierecks berührt, printed in Collected Works Volume 4, pp. 385-392; original in Monatliche Correspondenz zur Beförderung der Erd- und Himmels-Kunde, Volume 22, 1810, pp. 112–121

utexas.edu

cs.utexas.edu

On the cruelty of really teaching computing science

wikipedia.org

en.wikipedia.org

אחד ממקורות ההשראה של גאוס היה עבודתו של יעקובי על היישום של פונקציות אליפטיות להוכחת משפט הסגירות של פונסלה (אנ').

worldcat.org

Epple, Moritz (1998). "Orbits of asteroids, a braid, and the first link invariant". The Mathematical Intelligencer. 20 (1): 45–52. doi:10.1007/BF03024400. ISSN 0343-6993. S2CID 124104367.