17 сент. 2012 г. · The line integrals in a conservative field for close loops are always 0. hence by stokes theorem the curl of the field must be 0. |
2 февр. 2023 г. · Hence by stokes theorem the surface integral of the curl should be zero. But how does that imply that the curl itself should be always zero? |
29 нояб. 2017 г. · I understand that the curl of a conservative vector field is zero because the partial derivatives are equal to one another, so when we subtract them in the ... |
17 июн. 2019 г. · A vector field with zero curl is called irrotational; it is definitely conservative if the domain is simply connected, but it might not be ... |
4 авг. 2022 г. · (2) If you want to test for a conservative field, you can always try to use the curl. If the field is conservative, then the curl must be zero. |
3 июн. 2015 г. · The curl of a conservative field is zero. All fields have to be conservative, because I cannot "make" energy. Why is the curl of B not zero? |
3 нояб. 2014 г. · So if the field has path independence, any closed path should result in a zero integral. Curl is a measure of LOCAL tangential imbalance of the ... |
2 февр. 2023 г. · Conservative vector fields are irrotational, i.e. their curls are zero. Conversely, it also turns out that vector fields that are irrotational ... |
16 апр. 2022 г. · As such, there are no sources or sinkholes for it anywhere (a circle doesn't begin or end at any point), so the divergence is zero. |
24 июн. 2015 г. · If curl is the zero vector, then the field is conservative. if the field is conservative and the line integral is a closed loop, the answer is 0 ... |
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