Inheritance diagram for SymEngine::PolyGamma:
Collaboration diagram for SymEngine::PolyGamma:Public Member Functions | |
| void | accept (Visitor &v) const override |
| void | accept (EvalRealDoubleVisitorFinal &v) const override |
| PolyGamma (const RCP< const Basic > &n, const RCP< const Basic > &x) | |
| PolyGamma Constructor. | |
| bool | is_canonical (const RCP< const Basic > &n, const RCP< const Basic > &x) |
| RCP< const Basic > | rewrite_as_zeta () const |
| RCP< const Basic > | create (const RCP< const Basic > &a, const RCP< const Basic > &b) const override |
| virtual RCP< const Basic > | create (const RCP< const Basic > &a, const RCP< const Basic > &b) const=0 |
| RCP< const Basic > | create (const vec_basic &b) const |
Public Member Functions inherited from SymEngine::TwoArgBasic< BaseClass > | |
| TwoArgBasic (const RCP< const Basic > &a, const RCP< const Basic > &b) | |
b in TwoArgBasic(a, b) More... | |
| hash_t | __hash__ () const override |
| RCP< const Basic > | get_arg1 () const |
| RCP< const Basic > | get_arg2 () const |
| vec_basic | get_args () const override |
| RCP< const Basic > | create (const vec_basic &b) const |
| bool | __eq__ (const Basic &o) const override |
| int | compare (const Basic &o) const override |
| Structural equality comparator. | |
Static Public Attributes | |
| static const TypeID | type_code_id = SYMENGINE_POLYGAMMA |
Definition at line 1204 of file functions.h.
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overridevirtual |
PolyGamma Implements SymEngine::TwoArgBasic< BaseClass >.
Definition at line 3391 of file functions.cpp.
| virtual RCP<const Basic> SymEngine::TwoArgBasic< BaseClass >::create |
The polygamma function
It is a meromorphic function on \mathbb{C} and defined as the (n+1)-th derivative of the logarithm of the gamma function:
.. math:: \psi^{(n)} (z) := \frac{\mathrm{d}^{n+1}}{\mathrm{d} z^{n+1}} \log\Gamma(z).
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inline |
The polygamma function
It is a meromorphic function on \mathbb{C} and defined as the (n+1)-th derivative of the logarithm of the gamma function:
.. math:: \psi^{(n)} (z) := \frac{\mathrm{d}^{n+1}}{\mathrm{d} z^{n+1}} \log\Gamma(z).
Definition at line 108 of file functions.h.
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static |
Type_code_id shared by all instances
Definition at line 1218 of file functions.h.