The　rapid　development　of　quantum　technology　challenges　the　security　of　modern　cryptography,　which　causes　concern　from　the　cryptographic　community　about　the　quantum　implementation　of　cryptographic　algorithms,　as　it　is　an　important　component　of　many　quantum　attacks.　In　this　paper,　the　construction　of　quantum　circuits　for　Camellia　block　cipher　is　investigated.　Firstly,　a　4-bit　S-box　is　derived　from　the　hardware　circuit　of　the　Camellia　S-box,　which　divides　the　S-box　circuit　into　three　parts.　Then,　based　on　the　rearranged　circuit,　as　well　as　the　implementation　of　the　CCCNOT　gate,　the　construction　of　the　NCT-based　circuit　for　the　Camellia　S-box　is　researched.　Meanwhile,　combined　with　the　observations　on　the　rearranged　S-box　circuit　and　the　discussion　on　the　in-place　implementation　of　different　matrices,　a　quantum　circuit　for　the　Camellia　S-box　with　lower　T-depth　is　presented.　As　an　application,　the　various　S-box　circuits　are　used　to　construct　quantum　circuits　for　the　Camellia　family.　The　results　reveal　that　the　memory-efficient　and　depth-efficient　quantum　circuits　of　Camellia　can　be　constructed　with　lower　T-depth　and　TM　value.　Besides,　for　each　instance　of　Camellia,　compared　with　existing　state-of-the-art　implementation　with　lowest　T-depth　and　TM　value,　the　depth-efficient　circuit　designed　in　this　work　only　costs　about　35%　of　the　qubits.