Publication View

An algorithm for solving second order linear homogeneous differential equations (1986)

Abstract
Every student of calculus wants a formula to solve dierential equations. Of course that is impossible, at least if we want \closed-form " solutions. The situation is analogous to that of polynomial equations. We'd like to have

Publication details
Download http://citeseerx.ist.psu.edu/viewdoc/summary?doi=?doi=10.1.1.24.3986
Source http://members.bellatlantic.net/~jkovacic/alg-ksda.ps
Contributors CiteSeerX
Repository CiteSeerX - Scientific Literature Digital Library and Search Engine (United States)
Type text
Language English
Relation 10.1.1.37.646, 10.1.1.37.5796, 10.1.1.36.6721, 10.1.1.37.646, 10.1.1.37.5796, 10.1.1.36.6721, 10.1.1.36.7075, 10.1.1.38.9924, 10.1.1.37.950, 10.1.1.102.6484, 10.1.1.42.2082, 10.1.1.84.1375, 10.1.1.37.6736, 10.1.1.49.3091, 10.1.1.35.4313, 10.1.1.23.3377, 10.1.1.40.9803, 10.1.1.69.8002, 10.1.1.100.1421, 10.1.1.102.5968, 10.1.1.103.1408, 10.1.1.25.9004, 10.1.1.27.856, 10.1.1.29.2557, 10.1.1.31.8474, 10.1.1.32.3896, 10.1.1.36.1271, 10.1.1.36.4017, 10.1.1.36.5774, 10.1.1.36.9680, 10.1.1.37.1287, 10.1.1.37.7461, 10.1.1.38.8338, 10.1.1.39.483, 10.1.1.40.1199, 10.1.1.41.4200, 10.1.1.42.576, 10.1.1.42.662, 10.1.1.43.5716, 10.1.1.46.7532, 10.1.1.50.8069, 10.1.1.52.7480, 10.1.1.47.6596, 10.1.1.53.289, 10.1.1.56.9403, 10.1.1.67.4577, 10.1.1.69.6237, 10.1.1.73.2410, 10.1.1.76.4848, 10.1.1.84.5445, 10.1.1.88.1759, 10.1.1.90.6458, 10.1.1.91.9674, 10.1.1.99.4298, 10.1.1.7.1237, 10.1.1.99.9694, 10.1.1.127.6687, 10.1.1.132.6669, 10.1.1.135.3238