It is often claimed that Kepler's equation "cannot be solved analytically"; see for example here. Other authors claim that it cannot be solved at all; see for example Madabushi V. K. Chari; Sheppard Joel Salon; Numerical Methods in Electromagnetism, Academic Press, San Diego, CA, USA, 2000, ISBN0-12-615760-X, p. 659
Colwell, Peter (January 1992). "Bessel Functions and Kepler's Equation". The American Mathematical Monthly. 99 (1): 45–48. doi:10.2307/2324547. ISSN0002-9890. JSTOR2324547.
Boyd, John P. (2007). "Rootfinding for a transcendental equation without a first guess: Polynomialization of Kepler's equation through Chebyshev polynomial equation of the sine". Applied Numerical Mathematics. 57 (1): 12–18. doi:10.1016/j.apnum.2005.11.010.
It is often claimed that Kepler's equation "cannot be solved analytically"; see for example here. Other authors claim that it cannot be solved at all; see for example Madabushi V. K. Chari; Sheppard Joel Salon; Numerical Methods in Electromagnetism, Academic Press, San Diego, CA, USA, 2000, ISBN0-12-615760-X, p. 659
Colwell, Peter (January 1992). "Bessel Functions and Kepler's Equation". The American Mathematical Monthly. 99 (1): 45–48. doi:10.2307/2324547. ISSN0002-9890. JSTOR2324547.
Colwell, Peter (January 1992). "Bessel Functions and Kepler's Equation". The American Mathematical Monthly. 99 (1): 45–48. doi:10.2307/2324547. ISSN0002-9890. JSTOR2324547.