Petkovšek's algorithm: Difference between revisions

Revision as of 23:43, 10 December 2016

Revision as of 22:37, 22 June 2017

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|title= Differential equations associated with Hypergeometric Functions

|journal = Quart. J. Math. | year=1942 | doi= 10.1093/qmath/os-13.1.90

|volume=13 | pages=90-10690–106 | mr=0007820 }}

* {{cite article|first1=Doron | last1=Zeilberger | title=The method of creative telescoping

|year=1991 | journal=J. Symb. Comp. | volume=11 | number=3 | pages=195-204195–204

|doi=10.1016/S0747-7171(08)80044-2}}

* {{cite article | first1=Marko | last1=Petkovšek | title= Hypergeometric solutions of linear recurrences with polynomial coefficients

Line 42:

|title=Computing hypergeometric solutions of linear recurrence equations

|year=2006 | doi=10.1007/s00200-005-0192-x | journal=Appl. Alg. Engin. Commun. Comp.

|volume=17 | number=2 | pages=83-11583–115 | mr=2233774}}

* {{cite article|first1=Doron | last1=Zeilberger | title=A fast algorithm for proving terminating hypergeometric identities

|journal=Discr. Math. | volume=306 | number=10-11 | pages =1072-10751072–1075 | year=2006

|doi=10.1016/j.disc.2006.03.026}}

* {{cite article|first1=A. | last1=Zarzo | first2=R. J. | last2=Yanez | first3= J. S.

| last3=Dehesa | title=General recurrence and ladder relations of hypergeometric-type functions

| journal= J. Comput. Appl. Math. | volume=207 | number=2 | pages=166-179166–179

|doi=10.1016/j.cam.2006.10.012 |year=2007}}

* {{cite article| first1=Moa | last1=Apagodu | first2=Doron | last2=Zeilberger