How to extract the argument from an in-built function











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I would like to extract the argument from :



DiracDelta[-10 + x + ξ]









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    up vote
    3
    down vote

    favorite
    1












    I would like to extract the argument from :



    DiracDelta[-10 + x + ξ]









    share|improve this question


























      up vote
      3
      down vote

      favorite
      1









      up vote
      3
      down vote

      favorite
      1






      1





      I would like to extract the argument from :



      DiracDelta[-10 + x + ξ]









      share|improve this question















      I would like to extract the argument from :



      DiracDelta[-10 + x + ξ]






      extract






      share|improve this question















      share|improve this question













      share|improve this question




      share|improve this question








      edited 13 hours ago

























      asked 14 hours ago









      Riccardo

      285




      285






















          3 Answers
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          up vote
          6
          down vote













          You can use Part to access the parts of any normal expression.



          DiracDelta[-10 + x + ξ][[1]]
          (* -10 + x + ξ *)


          In this case you can also use First since you want the first part.



          Another common need is to pull out the arguments of a function when that function is buried in a larger expression. For this you can use Cases



          Cases[
          {w''[z] + k^2 w[z] == DiracDelta[z], w[0] == 0, w'[0] == 1},
          DiracDelta[arg_] :> arg, Infinity]
          (* {z} *)





          share|improve this answer






























            up vote
            2
            down vote













            DiracDelta[-10 + x + [Xi]] /. DiracDelta -> " "


            or (as @JasonB wrote):



            First@DiracDelta[-10 + x + [Xi]] 





            share|improve this answer




























              up vote
              2
              down vote













              What about



              DiracDelta[-10 + x + [Xi]] /. DiracDelta -> Identity
              (**)


              More generally(also works for several arguments)



               Apply[List ,DiracDelta[-10 + x + [Xi]] ]





              share|improve this answer





















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                3 Answers
                3






                active

                oldest

                votes








                3 Answers
                3






                active

                oldest

                votes









                active

                oldest

                votes






                active

                oldest

                votes








                up vote
                6
                down vote













                You can use Part to access the parts of any normal expression.



                DiracDelta[-10 + x + ξ][[1]]
                (* -10 + x + ξ *)


                In this case you can also use First since you want the first part.



                Another common need is to pull out the arguments of a function when that function is buried in a larger expression. For this you can use Cases



                Cases[
                {w''[z] + k^2 w[z] == DiracDelta[z], w[0] == 0, w'[0] == 1},
                DiracDelta[arg_] :> arg, Infinity]
                (* {z} *)





                share|improve this answer



























                  up vote
                  6
                  down vote













                  You can use Part to access the parts of any normal expression.



                  DiracDelta[-10 + x + ξ][[1]]
                  (* -10 + x + ξ *)


                  In this case you can also use First since you want the first part.



                  Another common need is to pull out the arguments of a function when that function is buried in a larger expression. For this you can use Cases



                  Cases[
                  {w''[z] + k^2 w[z] == DiracDelta[z], w[0] == 0, w'[0] == 1},
                  DiracDelta[arg_] :> arg, Infinity]
                  (* {z} *)





                  share|improve this answer

























                    up vote
                    6
                    down vote










                    up vote
                    6
                    down vote









                    You can use Part to access the parts of any normal expression.



                    DiracDelta[-10 + x + ξ][[1]]
                    (* -10 + x + ξ *)


                    In this case you can also use First since you want the first part.



                    Another common need is to pull out the arguments of a function when that function is buried in a larger expression. For this you can use Cases



                    Cases[
                    {w''[z] + k^2 w[z] == DiracDelta[z], w[0] == 0, w'[0] == 1},
                    DiracDelta[arg_] :> arg, Infinity]
                    (* {z} *)





                    share|improve this answer














                    You can use Part to access the parts of any normal expression.



                    DiracDelta[-10 + x + ξ][[1]]
                    (* -10 + x + ξ *)


                    In this case you can also use First since you want the first part.



                    Another common need is to pull out the arguments of a function when that function is buried in a larger expression. For this you can use Cases



                    Cases[
                    {w''[z] + k^2 w[z] == DiracDelta[z], w[0] == 0, w'[0] == 1},
                    DiracDelta[arg_] :> arg, Infinity]
                    (* {z} *)






                    share|improve this answer














                    share|improve this answer



                    share|improve this answer








                    edited 13 hours ago

























                    answered 14 hours ago









                    Jason B.

                    47.6k387185




                    47.6k387185






















                        up vote
                        2
                        down vote













                        DiracDelta[-10 + x + [Xi]] /. DiracDelta -> " "


                        or (as @JasonB wrote):



                        First@DiracDelta[-10 + x + [Xi]] 





                        share|improve this answer

























                          up vote
                          2
                          down vote













                          DiracDelta[-10 + x + [Xi]] /. DiracDelta -> " "


                          or (as @JasonB wrote):



                          First@DiracDelta[-10 + x + [Xi]] 





                          share|improve this answer























                            up vote
                            2
                            down vote










                            up vote
                            2
                            down vote









                            DiracDelta[-10 + x + [Xi]] /. DiracDelta -> " "


                            or (as @JasonB wrote):



                            First@DiracDelta[-10 + x + [Xi]] 





                            share|improve this answer












                            DiracDelta[-10 + x + [Xi]] /. DiracDelta -> " "


                            or (as @JasonB wrote):



                            First@DiracDelta[-10 + x + [Xi]] 






                            share|improve this answer












                            share|improve this answer



                            share|improve this answer










                            answered 13 hours ago









                            David G. Stork

                            22.9k22051




                            22.9k22051






















                                up vote
                                2
                                down vote













                                What about



                                DiracDelta[-10 + x + [Xi]] /. DiracDelta -> Identity
                                (**)


                                More generally(also works for several arguments)



                                 Apply[List ,DiracDelta[-10 + x + [Xi]] ]





                                share|improve this answer

























                                  up vote
                                  2
                                  down vote













                                  What about



                                  DiracDelta[-10 + x + [Xi]] /. DiracDelta -> Identity
                                  (**)


                                  More generally(also works for several arguments)



                                   Apply[List ,DiracDelta[-10 + x + [Xi]] ]





                                  share|improve this answer























                                    up vote
                                    2
                                    down vote










                                    up vote
                                    2
                                    down vote









                                    What about



                                    DiracDelta[-10 + x + [Xi]] /. DiracDelta -> Identity
                                    (**)


                                    More generally(also works for several arguments)



                                     Apply[List ,DiracDelta[-10 + x + [Xi]] ]





                                    share|improve this answer












                                    What about



                                    DiracDelta[-10 + x + [Xi]] /. DiracDelta -> Identity
                                    (**)


                                    More generally(also works for several arguments)



                                     Apply[List ,DiracDelta[-10 + x + [Xi]] ]






                                    share|improve this answer












                                    share|improve this answer



                                    share|improve this answer










                                    answered 12 hours ago









                                    Ulrich Neumann

                                    6,530515




                                    6,530515






























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