Struve Function Table
Online calculator for computing the Struve function Hv(x) and displaying it in a table
Table Generator
Data Series Calculation
Creates a complete table of Hv(x) values for a defined range.
Value Table
Click "Calculate Table" to generate the value table.
The table can be copied or exported after calculation.
Function Curve
Mouse pointer on the graph shows the values.
The curve shows the oscillating behavior of the Hv(x) function.
Table Generation for Classical Struve Functions
This table generator creates a complete data series of the classical Struve function:
- Extended orders: Supports orders 0-6
- Range definition: Set start, stop value and step size
- Automatic calculation: All intermediate values are computed
- Oscillation analysis: Characteristic wave patterns visible
- Visualization: Simultaneous curve display
- Application: Numerical analysis and comparisons
Oscillation Analysis with Tables and Graphs
The combination of table and graph enables detailed oscillation analysis:
Table Advantages
- Exact function values for multiple orders
- Zero finding through sign changes
- Amplitude comparisons between orders
- Precise data for further calculations
Graph Advantages
- Oscillation patterns visually detectable
- Phase shifts between orders
- Amplitude modulation recognizable
- Asymptotic behavior visible
Struve Function Hv(x) - Table Generation
On this page, the curve of the Struve function Hv(x) is calculated. In mathematics, the Struve functions are solutions to the inhomogeneous Bessel differential equation. The result is displayed as a curve and table.
Table Calculation
For calculation, select the order number and enter the range and step size for x. Then click the 'Calculate' button.
Application Areas of Struve Table Data
- Wave packets: Analysis of forced oscillations
- Fourier analysis: Spectral decomposition of inhomogeneous problems
- Resonance studies: Frequency-dependent system responses
- Excitation problems: External force effects on oscillating systems
- Membrane vibrations: Inhomogeneous excitation of circular membranes
- Comparative studies: Difference to homogeneous Bessel solutions
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