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Refraction of light from going to one medium to another


Why does change in speed of a wave make it refract?light color and refractionWhy does the ray bend only in one direction?Refraction of light marching band analogyAlongside a light ray (in another medium)Refraction inside a refracting mediumRefraction of light raysDoes the following analogy for light waves work for sound wave refraction too?Refraction and how light bendsWhy does light bend when it goes from one medium to another?













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$begingroup$


On the basis of ray theory can somebody please explain my why does light bend from going to one medium to another.Why can't it move in a straight line but with different speed ?










share|cite|improve this question









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    2












    $begingroup$


    On the basis of ray theory can somebody please explain my why does light bend from going to one medium to another.Why can't it move in a straight line but with different speed ?










    share|cite|improve this question









    $endgroup$














      2












      2








      2


      2



      $begingroup$


      On the basis of ray theory can somebody please explain my why does light bend from going to one medium to another.Why can't it move in a straight line but with different speed ?










      share|cite|improve this question









      $endgroup$




      On the basis of ray theory can somebody please explain my why does light bend from going to one medium to another.Why can't it move in a straight line but with different speed ?







      refraction geometric-optics






      share|cite|improve this question













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      share|cite|improve this question




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      asked May 4 at 9:48









      Bhavay LuthraBhavay Luthra

      166




      166




















          2 Answers
          2






          active

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          0












          $begingroup$

          This is a tricky question to answer at the high level without delving deeply into Quantum Electrodynamics (QED).



          Fermat's principle of least time states that out of all possible paths that it might take to get from one point to another, light takes the path which requires the shortest time.



          The way Feynman explains it in his book QED is as follows:



          You are a lifeguard trying to save someone in the water and are currently up the beach. You can run on land faster than you can swim.



          As the extract from the book below shows, running extra on land in order to minimise distance in water may be faster than minimising distance in total (i.e. a straight line), but it is clear that the fastest route is to run to somewhere in between those two points.



          And due to Fermat's principle of least time, is the path which light takes.



          lifeguard routes to save swimmer to show refraction light path is that of shortest time



          You can read a bit more about the principle of least time in Feynman's Lectures on Physics here, but I think the book where he really delves in to detail on the matter, QED, is not available for free online.




          Note that Fermat's principle of least time (1650) still holds for lots of cases, but has been superseded by QED (1940) which can now predict the outcomes of every experiment of this nature to unbelievable accuracy.






          share|cite|improve this answer









          $endgroup$




















            1












            $begingroup$

            I interpret "ray theory" as the ray approximation used in geometric optics (see Wikipedia). In this framework, refraction is assumed to be true, so it is an axiom. It is not derived from any lower-level principle.



            The principle can be usefully expressed in terms of shortest path (see the answer of Joe Iddon). However, this is still an axiom, not a consequence of other known facts.



            In order to derive the refraction from a lower-level concept, we must at least consider wave optics (no need for quantum concepts). In the eikonal approximation (see Wikipedia), we get the usual refraction laws.






            share|cite|improve this answer









            $endgroup$













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              2 Answers
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              2 Answers
              2






              active

              oldest

              votes









              active

              oldest

              votes






              active

              oldest

              votes









              0












              $begingroup$

              This is a tricky question to answer at the high level without delving deeply into Quantum Electrodynamics (QED).



              Fermat's principle of least time states that out of all possible paths that it might take to get from one point to another, light takes the path which requires the shortest time.



              The way Feynman explains it in his book QED is as follows:



              You are a lifeguard trying to save someone in the water and are currently up the beach. You can run on land faster than you can swim.



              As the extract from the book below shows, running extra on land in order to minimise distance in water may be faster than minimising distance in total (i.e. a straight line), but it is clear that the fastest route is to run to somewhere in between those two points.



              And due to Fermat's principle of least time, is the path which light takes.



              lifeguard routes to save swimmer to show refraction light path is that of shortest time



              You can read a bit more about the principle of least time in Feynman's Lectures on Physics here, but I think the book where he really delves in to detail on the matter, QED, is not available for free online.




              Note that Fermat's principle of least time (1650) still holds for lots of cases, but has been superseded by QED (1940) which can now predict the outcomes of every experiment of this nature to unbelievable accuracy.






              share|cite|improve this answer









              $endgroup$

















                0












                $begingroup$

                This is a tricky question to answer at the high level without delving deeply into Quantum Electrodynamics (QED).



                Fermat's principle of least time states that out of all possible paths that it might take to get from one point to another, light takes the path which requires the shortest time.



                The way Feynman explains it in his book QED is as follows:



                You are a lifeguard trying to save someone in the water and are currently up the beach. You can run on land faster than you can swim.



                As the extract from the book below shows, running extra on land in order to minimise distance in water may be faster than minimising distance in total (i.e. a straight line), but it is clear that the fastest route is to run to somewhere in between those two points.



                And due to Fermat's principle of least time, is the path which light takes.



                lifeguard routes to save swimmer to show refraction light path is that of shortest time



                You can read a bit more about the principle of least time in Feynman's Lectures on Physics here, but I think the book where he really delves in to detail on the matter, QED, is not available for free online.




                Note that Fermat's principle of least time (1650) still holds for lots of cases, but has been superseded by QED (1940) which can now predict the outcomes of every experiment of this nature to unbelievable accuracy.






                share|cite|improve this answer









                $endgroup$















                  0












                  0








                  0





                  $begingroup$

                  This is a tricky question to answer at the high level without delving deeply into Quantum Electrodynamics (QED).



                  Fermat's principle of least time states that out of all possible paths that it might take to get from one point to another, light takes the path which requires the shortest time.



                  The way Feynman explains it in his book QED is as follows:



                  You are a lifeguard trying to save someone in the water and are currently up the beach. You can run on land faster than you can swim.



                  As the extract from the book below shows, running extra on land in order to minimise distance in water may be faster than minimising distance in total (i.e. a straight line), but it is clear that the fastest route is to run to somewhere in between those two points.



                  And due to Fermat's principle of least time, is the path which light takes.



                  lifeguard routes to save swimmer to show refraction light path is that of shortest time



                  You can read a bit more about the principle of least time in Feynman's Lectures on Physics here, but I think the book where he really delves in to detail on the matter, QED, is not available for free online.




                  Note that Fermat's principle of least time (1650) still holds for lots of cases, but has been superseded by QED (1940) which can now predict the outcomes of every experiment of this nature to unbelievable accuracy.






                  share|cite|improve this answer









                  $endgroup$



                  This is a tricky question to answer at the high level without delving deeply into Quantum Electrodynamics (QED).



                  Fermat's principle of least time states that out of all possible paths that it might take to get from one point to another, light takes the path which requires the shortest time.



                  The way Feynman explains it in his book QED is as follows:



                  You are a lifeguard trying to save someone in the water and are currently up the beach. You can run on land faster than you can swim.



                  As the extract from the book below shows, running extra on land in order to minimise distance in water may be faster than minimising distance in total (i.e. a straight line), but it is clear that the fastest route is to run to somewhere in between those two points.



                  And due to Fermat's principle of least time, is the path which light takes.



                  lifeguard routes to save swimmer to show refraction light path is that of shortest time



                  You can read a bit more about the principle of least time in Feynman's Lectures on Physics here, but I think the book where he really delves in to detail on the matter, QED, is not available for free online.




                  Note that Fermat's principle of least time (1650) still holds for lots of cases, but has been superseded by QED (1940) which can now predict the outcomes of every experiment of this nature to unbelievable accuracy.







                  share|cite|improve this answer












                  share|cite|improve this answer



                  share|cite|improve this answer










                  answered May 4 at 11:25









                  Joe IddonJoe Iddon

                  1716




                  1716





















                      1












                      $begingroup$

                      I interpret "ray theory" as the ray approximation used in geometric optics (see Wikipedia). In this framework, refraction is assumed to be true, so it is an axiom. It is not derived from any lower-level principle.



                      The principle can be usefully expressed in terms of shortest path (see the answer of Joe Iddon). However, this is still an axiom, not a consequence of other known facts.



                      In order to derive the refraction from a lower-level concept, we must at least consider wave optics (no need for quantum concepts). In the eikonal approximation (see Wikipedia), we get the usual refraction laws.






                      share|cite|improve this answer









                      $endgroup$

















                        1












                        $begingroup$

                        I interpret "ray theory" as the ray approximation used in geometric optics (see Wikipedia). In this framework, refraction is assumed to be true, so it is an axiom. It is not derived from any lower-level principle.



                        The principle can be usefully expressed in terms of shortest path (see the answer of Joe Iddon). However, this is still an axiom, not a consequence of other known facts.



                        In order to derive the refraction from a lower-level concept, we must at least consider wave optics (no need for quantum concepts). In the eikonal approximation (see Wikipedia), we get the usual refraction laws.






                        share|cite|improve this answer









                        $endgroup$















                          1












                          1








                          1





                          $begingroup$

                          I interpret "ray theory" as the ray approximation used in geometric optics (see Wikipedia). In this framework, refraction is assumed to be true, so it is an axiom. It is not derived from any lower-level principle.



                          The principle can be usefully expressed in terms of shortest path (see the answer of Joe Iddon). However, this is still an axiom, not a consequence of other known facts.



                          In order to derive the refraction from a lower-level concept, we must at least consider wave optics (no need for quantum concepts). In the eikonal approximation (see Wikipedia), we get the usual refraction laws.






                          share|cite|improve this answer









                          $endgroup$



                          I interpret "ray theory" as the ray approximation used in geometric optics (see Wikipedia). In this framework, refraction is assumed to be true, so it is an axiom. It is not derived from any lower-level principle.



                          The principle can be usefully expressed in terms of shortest path (see the answer of Joe Iddon). However, this is still an axiom, not a consequence of other known facts.



                          In order to derive the refraction from a lower-level concept, we must at least consider wave optics (no need for quantum concepts). In the eikonal approximation (see Wikipedia), we get the usual refraction laws.







                          share|cite|improve this answer












                          share|cite|improve this answer



                          share|cite|improve this answer










                          answered May 4 at 11:39









                          Doriano BrogioliDoriano Brogioli

                          1087




                          1087



























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