Moment of inertia (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Moment of inertia" in English language version.

refsWebsite

Global rank English rank

3^rd place

6^th place

513^th place

537^th place

low place

low place

1,336^th place

769^th place

low place

9,801^st place

1,871^st place

1,234^th place

2^nd place

archive.org

Mach, Ernst (1919). The Science of Mechanics. pp. 173–187. Retrieved November 21, 2014.
Euler, Leonhard (1765). Theoria motus corporum solidorum seu rigidorum: Ex primis nostrae cognitionis principiis stabilita et ad omnes motus, qui in huiusmodi corpora cadere possunt, accommodata [The theory of motion of solid or rigid bodies: established from first principles of our knowledge and appropriate for all motions which can occur in such bodies.] (in Latin). Rostock and Greifswald (Germany): A. F. Röse. p. 166. ISBN 978-1-4297-4281-8. {{cite book}}: ISBN / Date incompatibility (help) From page 166: "Definitio 7. 422. Momentum inertiae corporis respectu eujuspiam axis est summa omnium productorum, quae oriuntur, si singula corporis elementa per quadrata distantiarum suarum ab axe multiplicentur." (Definition 7. 422. A body's moment of inertia with respect to any axis is the sum of all of the products, which arise, if the individual elements of the body are multiplied by the square of their distances from the axis.)
Marion, JB; Thornton, ST (1995). Classical dynamics of particles & systems (4th ed.). Thomson. ISBN 0-03-097302-3.
Crowell, Benjamin (2003). Conservation Laws. Light and Matter. pp. 107. ISBN 0970467028. ice skater conservation of angular momentum.
L. D. Landau and E. M. Lifshitz, Mechanics, Vol 1. 2nd Ed., Pergamon Press, 1969.

Hokin, Samuel (2014). "Figure Skating Spins". The Physics of Everyday Stuff. Retrieved September 30, 2014.

David, Baraff. "Physically Based Modeling - Rigid Body Simulation" (PDF). Pixar Graphics Technologies.

Gracey, William, The experimental determination of the moments of inertia of airplanes by a simplified compound-pendulum method, NACA Technical Note No. 1629, 1948

Wolfram, Stephen (2014). "Spinning Ice Skater". Wolfram Demonstrations Project. Mathematica, Inc. Retrieved September 30, 2014.