Verdrehung
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Beispielsätze:
- Die leichte Erreichbarkeit von Teilen vermeidet Verdrehungen des Körpers und der Arme.
- Innerhalb dieser Zone sind Aktionen ohne zu vermeidende Verdrehungen des Oberkörpers möglich.
- Diese Beziehung zwischen Formänderungsarbeit und Verschiebung bzw.
- Verdrehung gilt nur für Hookesche Materialien.
torsion
Description:
Torsion is a load state that causes twisting $\vartheta $ due to the action of a torsional moment MT. A torsional moment is created, for example, by the action of a transverse Force and a lever arm d. The deformation depends on the cross-sectional geometry of the component being twisted. Components with a round cross-section, for example, do not exhibit any warping. The twisting per unit of length $\frac{d\vartheta }{dx}$ can be calculated based on the active torsional moment MT , the material-dependent shear modulus G, the cross-sectional geometry and the resultant torsional moment of inertia IT. The following generally applies to torsions: $\frac{d\vartheta }{dx}=\frac{{{M}_{T}}}{G\cdot {{I}_{T}}}$. In the case of a component with a circular cross-section, the torsional moment of inertia ${{I}_{T}}$ is equivalent to the polar Area moment of inertia ${{I}_{P}}$. The largest shear stresses $\tau $ are found at the edges of this component. The maximum Shear stress is calculated as follows: ${{\tau }_{\max }}=\frac{{{M}_{T}}}{{{R}_{T}}}$ . The torsional Resistance moment ${{R}_{T}}$ represents the component's cross-sectional geometry.
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Example sentences:
- Torsion is a load state that causes twisting ?
- due to the action of a torsional moment MT.
- The anti-torsion elements are also to be removed as appropriate for this purpose.
- The anti-torsion features of the heavy-duty Hinge in the groove remain effective.
- Use a slotted screwdriver to break off the anti-torsion features.
torsional twisting
twist
Description:
The deformation depends on the twisted component's cross-sectional geometry. The worker can reach everything within this zone without having to twist his or her torso. To remove and then refit the spring clip, twist it in or out of position and lock it in place.
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Example sentences:
- Diagonal struts stabilise the frame construction against twisting and support the Roller Conveyors.
- This relationship between work of deformation and displacement/twisting applies only to Hooke's materials.
- Torsion is a load state that causes twisting ?
- The deformation depends on the twisted component's cross-sectional geometry.
- The worker can reach everything within this zone without having to twist his or her torso.
- To remove and then refit the spring clip, twist it in or out of position and lock it in place.
twisting
Description:
Diagonal struts stabilise the frame construction against twisting and support the Roller Conveyors. This relationship between work of deformation and displacement/twisting applies only to Hooke's materials. Torsion is a load state that causes twisting ? due to the action of a torsional moment MT.
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Example sentences:
- Diagonal struts stabilise the frame construction against twisting and support the Roller Conveyors.
- This relationship between work of deformation and displacement/twisting applies only to Hooke's materials.
- Torsion is a load state that causes twisting ?
giro torsional
torcido
扭转
Description:
扭转是指以扭矩 MT形式作用于物体上并产生扭曲 $\vartheta $ 的受力与变形形式。扭矩的建立需要很多条件，如横向力和杠杆臂d。 形变量取决于被扭曲构件横截面的几何形状。例如，一个圆形横截面的组件，不产生任何翘曲。单位长度的扭曲 $\frac{d\vartheta }{dx}$ 可以根据以下物理量来计算：主动扭矩 ${{M}_{T}}$ ，材料特性相关的剪切模量 G，横截面的几何形状和扭转惯性矩 ${{I}_{T}}$ 。 下式为扭力计算公式： $\frac{d\vartheta }{dx}=\frac{{{M}_{T}}}{G\cdot {{I}_{T}}}$ 。 构件具有圆形截面时，扭转惯性矩 ${{I}_{T}}$ 等于 截面极惯性矩 ${{I}_{P}}$ 。 最大剪应力 $\tau $ 作用于构件边缘。且剪应力最大值的计算公式如下： ${{\tau }_{\max }}=\frac{{{M}_{T}}}{{{R}_{T}}}$ 。 扭转阻力矩 ${{R}_{T}}$ 反映了构件的横截面几何形状。 圆形截面体的扭转
