


Who are some key mathematicians who have contributed to the theory of zeros of functions?
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what are the zeros of a function
- How do transformations of a function affect its zeros? If y = f(x) has a zero at x = a, where are the zeros of y = f(x + b)?
- What are some current research directions related to the zeros of functions? What are some conjectures or open problems involving the zeros of specific functions or classes of functions?
- What are the zeros of a complex function? What is the argument principle in complex analysis and how does it relate to zeros and poles?
- Can the concept of zeros be extended to more abstract mathematical spaces? What are the zeros of a function on a manifold?
- How do you find the zeros of a linear function?
- If F'(x) = f(x), how do the zeros of f(x) relate to the behavior of F(x)?
- How are zeros used in control theory? What are the zeros of the Riemann zeta function?
- What are the eigenvalues of physical operators and their relation to zeros? How are zeros used in the modeling of physical phenomena?
- What are the properties of these generalized "zeros"?
- What is the relationship between zeros and x-intercepts? Can a function have no zeros?
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