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Isochronous Systems use Frege makes the case for

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Frege makes the case for embracing this diversity

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three substantial appendices provide tutorials that

Isochronous Systems use Frege makes the case forA dynamical system is called isochronous if it features in its phase space an open, fully dimensional region where all its solutions are periodic in all its degrees of freedom with the same, fixed period. Recently a simple transformation has been introduced, applicable to quite a large class of dynamical systems, that yields autonomous systems which are isochronous. This justifies the notion that isochronous systems are not rare. In this book the

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