Matrix Tridiagonal

Q: お住まいの国では利用できないMatrix Tridiagonalをダウンロードしたい時にはどうすればいい？

<a href="https://apkpure.com/howto/how-to-download-an-iphone-app-if-it-is-not-available-in-your-country">ここ</a>をクリック！地理的に制限されているアプリのダウンロード方法をご参考ください。

Q: Matrix Tridiagonalを実行するための最小システム要件は何？

次のリストをチェックして、Matrix Tridiagonalの最低システム要件をご確認ください。<br/><ul><li>iPhone-</li><li>iPad-</li></ul>

Free

1.4for iPhone, iPad

Donald Schaefer

Developer

2020年10月17日

Update Date

Education

Category

App Store

Age Rating

Apps in this category do not contain restricted content.

Apps in this category may contain mild or occasional cartoon, fantasy or real-life violence, as well as occasional or mild adult, sexually suggestive or horrifying content and may not be suitable for children under 9 years of age.

12+

Apps in this category may contain occasional mild indecent language, frequent or intense cartoon or real-life violence, minor or occasional adult or sexually suggestive material, and simulated gambling, and may be for children under 12 years of age.

17+

You must be at least 17 years old to access this App.

Apps in this category may contain frequent and intense offensive language; Frequent and intense cartoon, fantasy or realistic violence: frequent and intense adult, scary and sexually suggestive subjects: as well as sexual content, nudity, tobacco, alcohol and drugs, may not be suitable for children under 17 years of age.

Matrix Tridiagonal スクリーンショット

iPad

iPhone

About Matrix Tridiagonal

In linear algebra, a tridiagonal matrix is a matrix that has nonzero elements only on the main diagonal, the first diagonal below and the first diagonal above the main diagonal - the sub-diagonals. Tridiagonal Matrices are utilized in the tudy of numerical differential equations.

The Matrix Tridiagonal iPad app enables the entry of 2x2, 3x3 and 4x4 matrices, checks for matrix entry validity and calculates and displays the resulting Orthogonal Matrix, the Orthogonal Transpose Matrix and the Tridiagonal Matrix.

The Matrix Tridiagonal iPhone app enables the entry of 2x2 and 3x3 matrices, checks for matrix entry validity and calculates and displays the resulting Orthogonal Matrix, the Orthogonal Transpose Matrix and the Tridiagonal Matrix.