Scilab 6.0.2
- Справка Scilab
- Scilab
- Дифференциальное счисление, интегрирование
- Основные функции
- Linear Algebra
- Interpolation
- CACSD
- Polynomials
- Signal Processing
- FFTW
- Special Functions
- ARnoldi PACKage
- Statistics
- Sparse Matrix
- UMFPACK Interface (sparse)
- Optimization and Simulation
- Genetic Algorithms
- Simulated Annealing
- XML Management
- HDF5 Management
- Файлы: функции ввода/вывода
- Input/Output functions
- Графики
- Графики: экспорт и печать
- GUI
- Data Structures
- Parameters
- Целые числа
- Строки
- Sound file handling
- Time and Date
- Output functions
- Xcos
- Электронная таблица
- Командное окно
- History manager
- Matlab binary files I/O
- Matlab to Scilab Conversion Tips
- Функции для совместимости
- Функции
- Development tools
- Demo Tools
- Dynamic/incremental Link
- ATOMS
- Tcl/Tk Interface
- Script editor
- UI Data
- Online help management
- Parallel
- Modules manager
- Локализация
- API Scilab
- call_scilab API (Scilab engine)
- JVM
- Java из Scilab
- Java Interface
- Preferences
- Coverage
- Lint tool (SLint)
- Windows tools
Please note that the recommended version of Scilab is 2025.0.0. This page might be outdated.
See the recommended documentation of this function
Special Functions
- %k — Jacobi's complete elliptic integral
- %sn — Jacobi's elliptic function
- amell — Эллиптическая функция am Якоби
- besselh — Bessel functions of the third kind (aka Hankel functions)
- beta — beta function (Euler integral of the first kind)
- calerf — computes error functions.
- dawson — Compute the Dawson (scaled imaginary error) function.
- delip — полный и неполный эллиптический интеграл первого рода
- dlgamma — derivative of gammaln function, psi function
- erf — The error function.
- erfc — The complementary error function.
- erfcx — scaled complementary error function.
- erfi — The imaginary error function.
- erfinv — inverse error function
- findm — for elliptic filter design
- gamma — The gamma function.
- gammaln — The logarithm of gamma function.
- legendre — associated Legendre functions
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