Pages that link to "Item:Q2816933"

The following pages link to Commutative rings whose proper ideals are direct sum of completely cyclic modules (Q2816933):

Displaying 10 items.

• Commutative Noetherian local rings whose ideals are direct sums of cyclic modules (Q408522) (← links)
• Commutative local rings whose ideals are direct sums of cyclic modules (Q742946) (← links)
• A class of principal ideal rings arising from the converse of the Chinese remainder theorem (Q885647) (← links)
• Commutative rings whose proper ideals are serial (Q1698233) (← links)
• Two criteria to check whether ideals are direct sums of cyclically presented modules (Q1789662) (← links)
• Some properties of completely arithmetical rings (Q2796965) (← links)
• RINGS OVER WHICH CYCLICS ARE DIRECT SUMS OF PROJECTIVE AND CS OR NOETHERIAN (Q3577723) (← links)
• Structure of virtually semisimple modules over commutative rings (Q5119290) (← links)
• On commutative rings whose ideals are direct sums of cyclic modules (Q5377490) (← links)
• Commutative rings whose proper ideals are direct sums of uniform modules (Q5745114) (← links)