Spherical trigonometry

Results: 81



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1TRANSLATOR’S NOTE In preparing this translation, my assumption has been that the interested audience likely consists of both mathematicians and historians of mathematics. To satisfy the latter, I have attempted, as nea

TRANSLATOR’S NOTE In preparing this translation, my assumption has been that the interested audience likely consists of both mathematicians and historians of mathematics. To satisfy the latter, I have attempted, as nea

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Source URL: eulerarchive.maa.org

Language: English - Date: 2015-01-02 15:53:19
2Computation of Slope Prepared by David R. Maidment and David Tarboton GIS in Water Resources Class University of Texas at Austin September 2011, Revised December 2011 There are various ways in which slope can be computed

Computation of Slope Prepared by David R. Maidment and David Tarboton GIS in Water Resources Class University of Texas at Austin September 2011, Revised December 2011 There are various ways in which slope can be computed

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Source URL: www.caee.utexas.edu

Language: English - Date: 2014-09-18 09:08:39
327 (from Divine Proportions) Rational spherical coordinates This (final) chapter is taken from the book ‘Divine Proportions: Rational Trigonometry to Universal Geometry’ by N J Wildberger, available at

27 (from Divine Proportions) Rational spherical coordinates This (final) chapter is taken from the book ‘Divine Proportions: Rational Trigonometry to Universal Geometry’ by N J Wildberger, available at

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Source URL: web.maths.unsw.edu.au

Language: English - Date: 2005-11-14 22:24:18
4SHARP STABILITY INEQUALITIES FOR PLANAR DOUBLE BUBBLES M. CICALESE, G. P. LEONARDI, AND F. MAGGI Abstract. In this paper we address the global stability problem for double-bubbles in the plane. This is accomplished by co

SHARP STABILITY INEQUALITIES FOR PLANAR DOUBLE BUBBLES M. CICALESE, G. P. LEONARDI, AND F. MAGGI Abstract. In this paper we address the global stability problem for double-bubbles in the plane. This is accomplished by co

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Source URL: cvgmt.sns.it

Language: English - Date: 2015-04-20 16:59:20
5In Search of a Beautiful 3D Mandelbrot Set by Rudy Rucker Started Sept, 1988, while working at Autodesk with Mathematica 1.0 Upgraded in March, 2009, working with Mathematica 7. Most recent update: September 24, 2

In Search of a Beautiful 3D Mandelbrot Set by Rudy Rucker Started Sept, 1988, while working at Autodesk with Mathematica 1.0 Upgraded in March, 2009, working with Mathematica 7. Most recent update: September 24, 2

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Source URL: www.rudyrucker.com

Language: English - Date: 2009-09-24 14:08:57
6AIPS Memo 27 Non-linear Coordinate Systems in AIPS Reissue of November 1983 version Eric W. Greisen September 9, 1994 Abstract

AIPS Memo 27 Non-linear Coordinate Systems in AIPS Reissue of November 1983 version Eric W. Greisen September 9, 1994 Abstract

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Source URL: tdc-www.harvard.edu

Language: English - Date: 2015-04-22 20:09:26
7Solving a Triangle Tanya Khovanova March 19, 2012 Class Discussion Solving a triangle. Sides a, b, c. Opposite angles A, B, C. • The angles sum up to 180◦ .

Solving a Triangle Tanya Khovanova March 19, 2012 Class Discussion Solving a triangle. Sides a, b, c. Opposite angles A, B, C. • The angles sum up to 180◦ .

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Source URL: www.tanyakhovanova.com

Language: English - Date: 2012-11-06 18:03:02
8Cauchy’s Arm Lemma on a Growing Sphere Zachary Abel∗ David Charlton† Martin L. Demaine§

Cauchy’s Arm Lemma on a Growing Sphere Zachary Abel∗ David Charlton† Martin L. Demaine§

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Source URL: zacharyabel.com

Language: English - Date: 2012-12-19 11:02:06
9at the lathe by Jon Siegel Used for architectural accents. This “ball-on-ball” finial is 28 inches high.

at the lathe by Jon Siegel Used for architectural accents. This “ball-on-ball” finial is 28 inches high.

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Source URL: www.bigtreetools.com

Language: English - Date: 2013-07-11 06:27:17
10PG Physics entrance exam 2013: Solutions [I] 1. V(θ) = −mgl cos θ for −π ≤ θ ≤ π. When θ = 0, the potential is a minimum at −mgl. Plot is that of negative cosine function. Lagrangian L = 12 ml2 θ˙ 2 + m

PG Physics entrance exam 2013: Solutions [I] 1. V(θ) = −mgl cos θ for −π ≤ θ ≤ π. When θ = 0, the potential is a minimum at −mgl. Plot is that of negative cosine function. Lagrangian L = 12 ml2 θ˙ 2 + m

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Source URL: www.cmi.ac.in

Language: English - Date: 2014-03-03 19:46:29