Musical String Asymmetric Core Torsional Oscillation Control

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Solution Overview

Problem

Musical strings experience undesirable torsional oscillations during bowing, which interfere with sound quality, despite advancements in manufacturing accuracy and tolerances, leading to negatively perceived resonances.

Innovation Solution

A musical string with a substantially circularly-cylindrical outer contour and an inner part featuring a supporting string core and a curved, convex boundary line section, where the width is greater than the height, influencing torsional oscillations and moving resonances into less tonally relevant ranges.

Engineering Contradictions & Design Principles

VSEngineering Contradiction Analysis

1Manufacturing precision

If manufacturing accuracy and tolerances of materials and semifinished products are increased, then transverse oscillation behavior is improved, but torsional oscillations become more clearly perceptible as negative resonances

Engineering Contradiction:
Improvetransverse oscillation behaviorVSAvoidtorsional oscillations
Core Design Contradiction:
Manufacturing precisionVSObject-generated harmful factors

Solution Approach 1:

The patent applies asymmetry by introducing a non-circular cross-sectional shape (oval, rectangular, or triangular) to the inner part of the string core. This asymmetric geometry disrupts the symmetry of torsional oscillations, causing them to decay more rapidly. The asymmetric shape creates uneven stress distribution during torsional motion, which dampens the harmful resonances while preserving the desired transverse oscillation characteristics for sound production.

Inventive Principle:
Principle #4Asymmetry

2Reliability

If production methods become more sophisticated with higher accuracy, then individual effects and sound properties are improved, but undesired torsional oscillations occur more clearly and consistently

Engineering Contradiction:
Improvesound qualityVSAvoidtorsional oscillations
Core Design Contradiction:
ReliabilityVSObject-generated harmful factors

Solution Approach 1:

The patent applies local quality by modifying only the cross-sectional geometry of the inner part while maintaining the overall string structure and material properties. The asymmetric cross-section is implemented locally at specific positions along the string, allowing targeted control of torsional oscillations in critical regions without affecting the global transverse oscillation behavior that produces the desired sound quality.

Inventive Principle:
Principle #3Local quality

3Manufacturing precision

If manufacturing tolerances are decreased, then transverse oscillation behavior is improved, but torsional oscillations are amplified as perceptible resonances

Engineering Contradiction:
Improvetransverse oscillation behaviorVSAvoidresonance control
Core Design Contradiction:
Manufacturing precisionVSStrength

Solution Approach 1:

The patent applies curvature principles by using an oval cross-sectional shape for the inner part, which introduces curved boundaries instead of straight edges. This curved geometry helps to distribute and dampen torsional stresses more effectively compared to angular shapes, while still maintaining the asymmetric configuration needed to disrupt harmful resonances. The curvature provides a balanced solution between damping torsional oscillations and preserving transverse vibration characteristics.

Inventive Principle:
Principle #14Spheroidality (Curvature)

Applied Scientific Principles

This section explains which scientific principles are used to turn an abstract innovation direction into a practical engineering solution.

Function Achieved in This Case

The design enhances sound quality by minimizing the negative effects of torsional oscillations, improving resonant frequencies and overall sound quality, making the musical string more desirable.

Implementation Method 1

these occur hardly or not at all, for example, in musical instruments in which controlled impacts are made on the musical string by means of a mechanism, in particular as in a piano, for example, because with this type of excitation, no torque is exerted on the musical string. However, such torsional oscillations occur in the case of oscillation excitation by bowing.

Methodology Applied
Scientific EffectTorsional oscillation:

Implementation Method 2

the resonances, therefore both the resonant frequencies and also the quality, of the torsional oscillations may thus be influenced directly

Methodology Applied
Scientific EffectResonance: Resonance

Data Source

PatentUS10152954B2Musical string
Publication Date: 2018.12.11 THOMASTIK INFELD GES
  • US10152954B2 patent drawing
  • US10152954B2 patent drawing
  • US10152954B2 patent drawing

AI summary

A musical string, in particular a string instrument musical string, has a substantially circularly-cylindrical outer contour and includes an inner part having an inner part cross section delimited by an inner part boundary line. The inner part includes at least one supporting string core. At least in a specifiable length section of the musical string, the inner part boundary line has at least one curved, convex boundary line section. The inner part cross section of the inner part has a width which is greater than a height of the inner part cross section in perpendicular relation to the width.