Contributing
The main contributer Hyrodium is not native English speaker. So, English corrections would be really helpful. Of course, other code improvement are welcomed!
Feel free to open issues and pull requests!
The main contributer Hyrodium is not native English speaker. So, English corrections would be really helpful. Of course, other code improvement are welcomed!
Feel free to open issues and pull requests!
Settings
This document was generated with Documenter.jl version 1.1.2 on Friday 10 November 2023. Using Julia version 1.9.3.
The main contributer Hyrodium is not native English speaker. So, English corrections would be really helpful. Of course, other code improvement are welcomed!
Feel free to open issues and pull requests!
Settings
This document was generated with Documenter.jl version 1.1.2 on Saturday 11 November 2023. Using Julia version 1.9.3.
Note that the following methods are considered private methods, and changes in their behavior are not considered breaking changes.
BasicBSpline.r_nomial — FunctionCalculate $r$-nomial coefficient
r_nomial(n, k, r)\[(1+x+\cdots+x^r)^n = \sum_{k} a_{n,k,r} x^k\]
BasicBSpline._vec — FunctionConvert AbstractKnotVector to AbstractVector
BasicBSpline._lower_R — FunctionInternal methods for obtaining a B-spline space with one degree lower.
\[\begin{aligned} +
Note that the following methods are considered private methods, and changes in their behavior are not considered breaking changes.
BasicBSpline.r_nomial — FunctionCalculate $r$-nomial coefficient
r_nomial(n, k, r)\[(1+x+\cdots+x^r)^n = \sum_{k} a_{n,k,r} x^k\]
BasicBSpline._vec — FunctionConvert AbstractKnotVector to AbstractVector
BasicBSpline._lower_R — FunctionInternal methods for obtaining a B-spline space with one degree lower.
\[\begin{aligned} \mathcal{P}[p,k] &\mapsto \mathcal{P}[p-1,k] \\ D^r\mathcal{P}[p,k] &\mapsto D^{r-1}\mathcal{P}[p-1,k] -\end{aligned}\]
BasicBSpline._changebasis_sim — FunctionReturn a coefficient matrix $A$ which satisfy
\[B_{(i,p_1,k_1)} = \sum_{j}A_{i,j}B_{(j,p_2,k_2)}\]
Assumption:
BasicBSplineFitting.innerproduct_R — FunctionCalculate a matrix
\[A_{ij}=\int_{\mathbb{R}} B_{(i,p,k)}(t) B_{(j,p,k)}(t) dt\]
BasicBSplineFitting.innerproduct_I — FunctionCalculate a matrix
\[A_{ij}=\int_{I} B_{(i,p,k)}(t) B_{(j,p,k)}(t) dt\]
Settings
This document was generated with Documenter.jl version 1.1.2 on Friday 10 November 2023. Using Julia version 1.9.3.
BasicBSpline._changebasis_sim — FunctionReturn a coefficient matrix $A$ which satisfy
\[B_{(i,p_1,k_1)} = \sum_{j}A_{i,j}B_{(j,p_2,k_2)}\]
Assumption:
BasicBSplineFitting.innerproduct_R — FunctionCalculate a matrix
\[A_{ij}=\int_{\mathbb{R}} B_{(i,p,k)}(t) B_{(j,p,k)}(t) dt\]
BasicBSplineFitting.innerproduct_I — FunctionCalculate a matrix
\[A_{ij}=\int_{I} B_{(i,p,k)}(t) B_{(j,p,k)}(t) dt\]
Settings
This document was generated with Documenter.jl version 1.1.2 on Saturday 11 November 2023. Using Julia version 1.9.3.