- integral domain (abstract algebra)
Generated definitions (experimental)
- integral domain (abstract algebra)
This term is used in mathematics, specifically in abstract algebra, to refer to a specific type of ring in which multiplication is well-defined and there are no zero divisors. In an integral domain, the product of any two non-zero elements is also non-zero.
In an integral domain, the product of two non-zero elements is always non-zero.
Generated collocations (experimental)
zhěng yù整域yùn suàn运算operations in an integral domainzhěng yù整域tóng gòu同构isomorphism of integral domainszhěng yù整域de的xìng zhì性质properties of an integral domainzhěng yù整域yuán sù元素elements of an integral domaindān wèi yuán单位元zhěng yù整域unit element integral domainzhěng yù整域Huán环integral domain ringyǒu xiàn有限zhěng yù整域finite integral domainzhěng yù整域lǐ lùn理论theory of integral domainszhěng yù整域zhěng hé整合integral domain integrationfēn分shì式zhěng yù整域fractional integral domain