Is it possible that an electric field exists like $E=kx$?












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Is it possible for an electric field $vec{E}$ to exist such that its electric field intensity increases continuously, something like $E=kx$, while all the $vec{E}$ pointing in the same direction?










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    Is it possible for an electric field $vec{E}$ to exist such that its electric field intensity increases continuously, something like $E=kx$, while all the $vec{E}$ pointing in the same direction?










    share|cite|improve this question









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      $begingroup$


      Is it possible for an electric field $vec{E}$ to exist such that its electric field intensity increases continuously, something like $E=kx$, while all the $vec{E}$ pointing in the same direction?










      share|cite|improve this question









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      Is it possible for an electric field $vec{E}$ to exist such that its electric field intensity increases continuously, something like $E=kx$, while all the $vec{E}$ pointing in the same direction?







      electrostatics electric-fields charge






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      edited Mar 11 at 15:36









      exp ikx

      614220




      614220






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      asked Mar 11 at 11:34









      The Angel of ElistonThe Angel of Eliston

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          $begingroup$

          Yes, that is possible, but only in a space filled with charge (of such
          a concentration as to produce the effect). Such a field has divergence
          (which means it cannot happen in empty space) but no curl (which would
          necessitate currents as well as charges).






          share|cite|improve this answer









          $endgroup$













          • $begingroup$
            Interestingly the divergence of this field is $k$ which is the same as the divergence of a field $E = ky$. Meaning that they both give the same charge distributions. Presumably it is boundary conditions that establishes the difference in the two case, but just now I'm having trouble visualizing it.
            $endgroup$
            – dmckee
            Mar 11 at 17:44













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          1 Answer
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          1 Answer
          1






          active

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          active

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          active

          oldest

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          10












          $begingroup$

          Yes, that is possible, but only in a space filled with charge (of such
          a concentration as to produce the effect). Such a field has divergence
          (which means it cannot happen in empty space) but no curl (which would
          necessitate currents as well as charges).






          share|cite|improve this answer









          $endgroup$













          • $begingroup$
            Interestingly the divergence of this field is $k$ which is the same as the divergence of a field $E = ky$. Meaning that they both give the same charge distributions. Presumably it is boundary conditions that establishes the difference in the two case, but just now I'm having trouble visualizing it.
            $endgroup$
            – dmckee
            Mar 11 at 17:44


















          10












          $begingroup$

          Yes, that is possible, but only in a space filled with charge (of such
          a concentration as to produce the effect). Such a field has divergence
          (which means it cannot happen in empty space) but no curl (which would
          necessitate currents as well as charges).






          share|cite|improve this answer









          $endgroup$













          • $begingroup$
            Interestingly the divergence of this field is $k$ which is the same as the divergence of a field $E = ky$. Meaning that they both give the same charge distributions. Presumably it is boundary conditions that establishes the difference in the two case, but just now I'm having trouble visualizing it.
            $endgroup$
            – dmckee
            Mar 11 at 17:44
















          10












          10








          10





          $begingroup$

          Yes, that is possible, but only in a space filled with charge (of such
          a concentration as to produce the effect). Such a field has divergence
          (which means it cannot happen in empty space) but no curl (which would
          necessitate currents as well as charges).






          share|cite|improve this answer









          $endgroup$



          Yes, that is possible, but only in a space filled with charge (of such
          a concentration as to produce the effect). Such a field has divergence
          (which means it cannot happen in empty space) but no curl (which would
          necessitate currents as well as charges).







          share|cite|improve this answer












          share|cite|improve this answer



          share|cite|improve this answer










          answered Mar 11 at 11:44









          Whit3rdWhit3rd

          7,18321629




          7,18321629












          • $begingroup$
            Interestingly the divergence of this field is $k$ which is the same as the divergence of a field $E = ky$. Meaning that they both give the same charge distributions. Presumably it is boundary conditions that establishes the difference in the two case, but just now I'm having trouble visualizing it.
            $endgroup$
            – dmckee
            Mar 11 at 17:44




















          • $begingroup$
            Interestingly the divergence of this field is $k$ which is the same as the divergence of a field $E = ky$. Meaning that they both give the same charge distributions. Presumably it is boundary conditions that establishes the difference in the two case, but just now I'm having trouble visualizing it.
            $endgroup$
            – dmckee
            Mar 11 at 17:44


















          $begingroup$
          Interestingly the divergence of this field is $k$ which is the same as the divergence of a field $E = ky$. Meaning that they both give the same charge distributions. Presumably it is boundary conditions that establishes the difference in the two case, but just now I'm having trouble visualizing it.
          $endgroup$
          – dmckee
          Mar 11 at 17:44






          $begingroup$
          Interestingly the divergence of this field is $k$ which is the same as the divergence of a field $E = ky$. Meaning that they both give the same charge distributions. Presumably it is boundary conditions that establishes the difference in the two case, but just now I'm having trouble visualizing it.
          $endgroup$
          – dmckee
          Mar 11 at 17:44












          The Angel of Eliston is a new contributor. Be nice, and check out our Code of Conduct.










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