region of convergence वाक्य
उदाहरण वाक्य
मोबाइल
- When a region of convergence is specified, then causality can be determined.
- The theory of such series is trickier than for single-variable series, with more complicated regions of convergence.
- Then the Region of convergence is simply the intersection between the four 2D Z-transforms in each quadrant.
- In general, the region of convergence for causal systems is not the same as that of anticausal systems.
- Therefore, the region of convergence is a half-plane of the form, possibly including some points of the boundary line.
- Every power series with a positive radius of convergence is analytic on the interior of its region of convergence.
- That is, in the region of convergence can effectively be expressed as the absolutely convergent Laplace transform of some other function.
- Unlike other parts of the Himalayan collision, this region of convergence is quite narrow, about 900 miles ( 1, 448 kilometers ).
- For that, you may want to look at Laplace transform # Region of convergence and Laplace transform # Table of selected Laplace transforms.
- There are several Paley Wiener theorems concerning the relationship between the decay properties of and the properties of the Laplace transform within the region of convergence.
- This assumes that the Fourier transform exists; i . e ., that the " j " ? axis is in the region of convergence of the Laplace transform.
- Conclusions can be drawn on the Region of Convergence based on Region of Support ( mathematics ) of the original sequence ( n _ 1, n _ 2 ).
- For example, the region of convergence of a power series is not necessarily an open ball; these regions are Reinhardt domains, the simplest example of which is a polydisk.
- That is, in the region of convergence " F " ( " s " ) can effectively be expressed as the absolutely convergent Laplace transform of some other function.
- There are several Paley Wiener theorems concerning the relationship between the decay properties of " f " and the properties of the Laplace transform within the region of convergence.
- Similarly, the set of values for which converges ( conditionally or absolutely ) is known as the region of conditional convergence, or simply the "'region of convergence "'( ROC ).
- In the frequency domain, the region of convergence must contain the unit circle ( i . e ., the locus satisfying | z | = 1 for complex " z " ).
- More generally, one can show that when c = 0, the interior of the region of absolute convergence is always a log-convex set in this sense . ) On the other hand, in the interior of this region of convergence one may differentiate and integrate under the series sign, just as one may with ordinary power series.
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