Cauchy stress tensor
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Cauchy stress tensor
Summary
Cauchy stress tensor ranks in the top 2% of general entities by monthly Wikipedia readership (2,001 views/month).[1]
Key Facts
- Augustin-Louis Cauchy is named after Cauchy stress tensor[2].
- Cauchy stress tensor is a type of symmetric tensor[3].
- Cauchy stress tensor is a type of tensor quantity[4].
- Cauchy stress tensor is a type of physical quantity[5].
- Cauchy stress tensor is a type of mechanical stress[6].
- Cauchy stress tensor is a type of tensor of the second order[7].
- Cauchy stress tensor's Commons category is recorded as Cauchy stress tensor[8].
- Cauchy stress tensor comprises shear stress[9].
- Cauchy stress tensor comprises normal stress[10].
- Cauchy stress tensor's facet of is recorded as mechanical stress[11].
- Cauchy stress tensor's described by source is recorded as ISO 80000-4:2019 Quantities and units — Part 4: Mechanics[12].
- Cauchy stress tensor's different from is recorded as mechanical stress[13].
- Cauchy stress tensor's different from is recorded as strain tensor[14].
- Cauchy stress tensor's maintained by WikiProject is recorded as WikiProject Mathematics[15].
- Cauchy stress tensor's recommended unit of measurement is recorded as pascal[16].
- Cauchy stress tensor's recommended unit of measurement is recorded as newton per square metre[17].
- Cauchy stress tensor's recommended unit of measurement is recorded as kilogram per metre square second[18].
Body
Definition and Type
Recorded subclass of include symmetric tensor[3], tensor quantity[4], physical quantity[5], mechanical stress[6], and tensor of the second order[7].
Origins
Augustin-Louis Cauchy is named after Cauchy stress tensor[2].
Use and Application
Components include shear stress[9] and normal stress[10].
Why It Matters
Cauchy stress tensor ranks in the top 2% of general entities by monthly Wikipedia readership (2,001 views/month).[1] It has Wikipedia articles in 14 language editions, a strong signal of global cultural recognition.[19] It is known by 13 alternative names across languages and contexts.[20]