Sum of Arrhenius terms. More...
#include <Func1.h>
Inheritance diagram for Arrhenius1:
Collaboration diagram for Arrhenius1:
Public Member Functions | |
| Arrhenius1 (size_t n, doublereal *c) | |
| Arrhenius1 (const Arrhenius1 &b) | |
| Arrhenius1 & | operator= (const Arrhenius1 &right) |
| virtual Func1 & | duplicate () const |
| Duplicate the current function. More... | |
| virtual doublereal | eval (doublereal t) const |
| Evaluate the function. More... | |
 Public Member Functions inherited from Func1 | |
| Func1 (const Func1 &right) | |
| Func1 & | operator= (const Func1 &right) |
| virtual int | ID () const |
| doublereal | operator() (doublereal t) const |
| Calls method eval to evaluate the function. More... | |
| virtual Func1 & | derivative () const |
| Creates a derivative to the current function. More... | |
| bool | isIdentical (Func1 &other) const |
| Routine to determine if two functions are the same. More... | |
| virtual doublereal | isProportional (TimesConstant1 &other) |
| virtual doublereal | isProportional (Func1 &other) |
| virtual std::string | write (const std::string &arg) const |
| doublereal | c () const |
| accessor function for the stored constant More... | |
| void | setC (doublereal c) |
| Function to set the stored constant. More... | |
| Func1 & | func1 () const |
| accessor function for m_f1 More... | |
| Func1 & | func2 () const |
| accessor function for m_f2 More... | |
| virtual int | order () const |
| Return the order of the function, if it makes sense. More... | |
| Func1 & | func1_dup () const |
| Func1 & | func2_dup () const |
| Func1 * | parent () const |
| void | setParent (Func1 *p) |
Protected Attributes | |
| size_t | m_n |
| vector_fp | m_A |
| vector_fp | m_b |
| vector_fp | m_E |
| Protected Attributes inherited from Func1 | |
| doublereal | m_c |
| Func1 * | m_f1 |
| Func1 * | m_f2 |
| Func1 * | m_parent |
Detailed Description
Sum of Arrhenius terms.
\[ f(T) = \sum_{n=1}^N A_n T^b_n \exp(-E_n/T) \]
Member Function Documentation
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inlinevirtual |
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inlinevirtual |
The documentation for this class was generated from the following file:
