In　this　paper,　we　propose　some　new　methods　to　reduce　the　time　and　memory　cost　in　our　quantum　circuit　implementations　of　Camellia　block　cipher.　Firstly,　we　present　some　new　quantum　circuits　of　Camellia＇s　S-box,　which　are　based　on　our　improved　classical　circuit　of　Camellia＇s　S-box.　That　is,　we　not　only　propose　an　improved　classical　circuit　of　Camellia＇s　S-box　by　using　the　tower　field　architecture,　but　also　explore　the　linear　relationship　between　different　parameters　in　Camellia＇s　S-box.　Based　on　our　improved　classical　circuit　of　Camellia＇s　S-box,　we　can　reduce　the　number　of　qubits　and　the　T-depth　in　the　quantum　circuit　of　Camellia＇s　S-box.　Secondly,　we　propose　a　new　in-place　implementation　of　the　inverse　linear　layer　of　Camellia,　which　can　be　used　to　construct　an　efficient　quantum　circuit　of　the　Feistel-SPN　structure　in　Camellia.　To　sum　up,　our　quantum　circuit　implementations　of　Camellia-128/-192/-256　with　fewer　qubits　only　require　391/647/647　qubits,　while　the　T-depth　of　our　depth-efficient　quantum　circuits　of　Camellia-128/-192/-256　are　114/156/156.