simplicial commutive rings as algebra objects in a symmetric monoidal category

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Do simplicial commutative rings arise as the commutative algebra objects in some symmetric monoidal infinity category? If I understand correctly, I think $E_\infty$ rings are the commutative algebra objects in the symmetric monoidal $\infty$-category $Sp$ of spectra.

(Obviously I am a beginner in such things. References to where I can learn more about simplicial commutative rings are welcome).