| H. Bohr. " Uber fastperiodische ebene Bewegungen". Comment. Math. Helv. 4, (1932) 51-64. 38 |
....components of the wave function Phi, or more precisely, for a particular solution of the quasi periodic Hill s equation (1.26) It is clear that g could not be expected to be quasi periodic if OE(t) becomes zero at some finite t, because quasi periodic functions are bounded. A theorem by H. Bohr [14] asserts, modulo technicalities, that if OE(t) is bounded away from zero then g should be quasi periodic. Hence, one of the questions would be to know whether there are particular solutions OE of the quasi periodic Hill s equation (1.26) such that jOE(t)j ffi for all t 2 R and some ffi 0. Its ....
H. Bohr. " Uber fastperiodische ebene Bewegungen". Comment. Math. Helv. 4, (1932) 51-64. 38
....components of the wave function Phi, or more precisely, for a particular solution of the quasi periodic Hill s equation (1.26) It is clear that g could not be expected to be quasi periodic if OE(t) becomes zero at some finite t, because quasi periodic functions are bounded. A theorem by H. Bohr [16] asserts, up to technicalities, that if OE(t) is bounded away from zero then g should be quasi periodic. Hence, one of the questions would be to know whether there are particular solutions OE of the quasi periodic Hill s equation (1.26) such that jOE(t)j ffi for all t 2 R and some ffi 0. Its ....
H. Bohr. " Uber fastperiodische ebene Bewegungen". Comment. Math. Helv. 4, (1932) 51-64.
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H. Bohr. " Uber fastperiodische ebene Bewegungen". Comment. Math. Helv. 4, (1932) 51-64. 38
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