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I would suggest

ArnoI'd, V.I. (Vladimir lgorevich) Geometrical methods in the theory of ordinary differential equations. Springer (1988)

ArnoI'd, V.I. (Vladimir lgorevich) Geometrical methods in the theory of ordinary differential equations. Springer (1988)

of course, it's not to be taken "as is" for an undergraduate ODE class, but a lot of modern important examples (taken from nature) are given and discussed. Overall, there are a lot of well illustrating and expressive drawings which can inspire the lectures.

I would suggest

ArnoI'd, V.I. (Vladimir lgorevich) Geometrical methods in the theory of ordinary differential equations. Springer (1988)

of course, it's not to be taken "as is" for an undergraduate ODE class, but a lot of modern important examples (taken from nature) are given and discussed. Overall, there are a lot of well illustrating and expressive drawings which can inspire the lectures.

I would suggest

ArnoI'd, V.I. (Vladimir lgorevich) Geometrical methods in the theory of ordinary differential equations. Springer (1988)

of course, it's not to be taken "as is" for an undergraduate ODE class, but a lot of modern important examples (taken from nature) are given and discussed. Overall, there are a lot of well illustrating and expressive drawings which can inspire the lectures.

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I would suggest

ArnoI'd, V.I. (Vladimir lgorevich) Geometrical methods in the theory of ordinary differential equations. Springer (1988)

of course, it's not to be taken "as is" for an undergraduate ODE class, but a lot of modern important examples (taken from nature) are given and discussed. Overall, there are a lot of well illustrating and expressive drawingdrawings which can inspire the lectures.

I would suggest

ArnoI'd, V.I. (Vladimir lgorevich) Geometrical methods in the theory of ordinary differential equations. Springer (1988)

of course, it's not to be taken "as is" for an undergraduate ODE class, but a lot of modern important examples (taken from nature) are given and discussed. Overall, there are a lot of well illustrating and expressive drawing which can inspire the lectures.

I would suggest

ArnoI'd, V.I. (Vladimir lgorevich) Geometrical methods in the theory of ordinary differential equations. Springer (1988)

of course, it's not to be taken "as is" for an undergraduate ODE class, but a lot of modern important examples (taken from nature) are given and discussed. Overall, there are a lot of well illustrating and expressive drawings which can inspire the lectures.

Source Link

I would suggest

ArnoI'd, V.I. (Vladimir lgorevich) Geometrical methods in the theory of ordinary differential equations. Springer (1988)

of course, it's not to be taken "as is" for an undergraduate ODE class, but a lot of modern important examples (taken from nature) are given and discussed. Overall, there are a lot of well illustrating and expressive drawing which can inspire the lectures.

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