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Lambrechts and Stanley constructed PDPoincaré duality model for cdga over a field with simply connected cohomology. Are there construction of PD model for CDGA over integer coefficients?
Lambrechts and Stanley constructed PD model for cdga over a field with simply connected cohomology. Are there construction of PD model for CDGA over integer coefficients?
Lambrechts and Stanley constructed Poincaré duality model for cdga over a field with simply connected cohomology. Are there construction of PD model for CDGA over integer coefficients?
In the paper "Poincaré duality and commutative differential graded algebras", Lambrechts and Stanley constructed PD model for cdga over a field with simply connected cohomology. Are there construction of PD model for CDGA over integer coefficients?
In the paper "Poincaré duality and commutative differential graded algebras", Lambrechts and Stanley constructed PD model for cdga over a field with simply connected cohomology. Are there construction of PD model for CDGA over integer coefficients?
Lambrechts and Stanley constructed PD model for cdga over a field with simply connected cohomology. Are there construction of PD model for CDGA over integer coefficients?
In the paper "Poincaré duality and commutative differential graded algebras", Lambrechts and Stanley constructed PD model for cdga over a field with simply connected cohomology with coefficients in a field. Are there extension of their construction of PD model for CDGA over integer coefficients?
In the paper "Poincaré duality and commutative differential graded algebras", Lambrechts and Stanley constructed PD model for cdga with simply connected cohomology with coefficients in a field. Are there extension of their construction for integer coefficients?
In the paper "Poincaré duality and commutative differential graded algebras", Lambrechts and Stanley constructed PD model for cdga over a field with simply connected cohomology. Are there construction of PD model for CDGA over integer coefficients?
