We study the existence of group strategy-proof stable rules in many-to-many matching markets under responsiveness of agents’ preferences. We show that when firms have acyclical preferences over workers the set of stable matchings is a singleton, and the worker-optimal stable mechanism is a stable and group strategy-proo frule for firms and workers. Furthermore, acyclicity is the minimal condition guaranteeing the existence of stable and strategy-proof mechanisms in many-to-many matching markets
We study strategy-profness in many-to many matching markets. We prove that when firms have acyclica...
We study strategy-profness in many-to many matching markets. We prove that when firms have acyclica...
For the many-to-one matching model in which firms have substitutable and quota q-separable preferenc...
We study the existence of group strategy-proof stable rules in many-to-many matching markets under r...
We study the existence of group strategy-proof stable rules in many-to-many matching markets under r...
We study the existence of group strategy-proof stable rules in many-to-many matching markets under r...
We study the existence of group strategy-proof stable rules in many-to-many matching markets under r...
We study the existence of group strategy-proof stable rules in many-to-many matching markets under r...
We study the existence of group strategy-proof stable rules in many to-many matching markets. We sho...
We study the existence of group strategy-proof stable rules in many to-many matching markets. We sho...
We study the existence of group strategy-proof stable rules in many to-many matching markets. We sho...
We study the existence of group strategy-proof stable rules in many to-many matching markets. We sho...
We study the existence of group strategy-proof stable rules in many to-many matching markets. We sho...
We study the existence of group strategy-proof stable rules in many to-many matching markets. We sho...
We study strategy-profness in many-to many matching markets. We prove that when firms have acyclica...
We study strategy-profness in many-to many matching markets. We prove that when firms have acyclica...
We study strategy-profness in many-to many matching markets. We prove that when firms have acyclica...
For the many-to-one matching model in which firms have substitutable and quota q-separable preferenc...
We study the existence of group strategy-proof stable rules in many-to-many matching markets under r...
We study the existence of group strategy-proof stable rules in many-to-many matching markets under r...
We study the existence of group strategy-proof stable rules in many-to-many matching markets under r...
We study the existence of group strategy-proof stable rules in many-to-many matching markets under r...
We study the existence of group strategy-proof stable rules in many-to-many matching markets under r...
We study the existence of group strategy-proof stable rules in many to-many matching markets. We sho...
We study the existence of group strategy-proof stable rules in many to-many matching markets. We sho...
We study the existence of group strategy-proof stable rules in many to-many matching markets. We sho...
We study the existence of group strategy-proof stable rules in many to-many matching markets. We sho...
We study the existence of group strategy-proof stable rules in many to-many matching markets. We sho...
We study the existence of group strategy-proof stable rules in many to-many matching markets. We sho...
We study strategy-profness in many-to many matching markets. We prove that when firms have acyclica...
We study strategy-profness in many-to many matching markets. We prove that when firms have acyclica...
We study strategy-profness in many-to many matching markets. We prove that when firms have acyclica...
For the many-to-one matching model in which firms have substitutable and quota q-separable preferenc...