{"ops":[{"insert":"1.柯西不等式積分形式—施瓦茲不等式\n"},{"attributes":{"class":"normal-img"},"insert":{"native-image":{"alt":"read-normal-img","url":"https://b2.sanwen.net/b_article/006884b44e71eefdfee5450ccd49bd3c8d89dc01.jpg","width":1500,"height":2000,"size":1990445,"status":"loaded"}}},{"insert":"證明過程中只用了變限積分和求導(dǎo)并不困難 \n2.閩可夫斯基不等式\n"},{"attributes":{"class":"normal-img"},"insert":{"native-image":{"alt":"read-normal-img","url":"https://b2.sanwen.net/b_article/5bc2fd69e33d3297db1b872a74f35d9166d3eb6d.jpg","width":1500,"height":2000,"size":1993188,"status":"loaded"}}},{"insert":"3加權(quán)琴生不等式\n"},{"attributes":{"class":"normal-img"},"insert":{"native-image":{"alt":"read-normal-img","url":"https://b2.sanwen.net/b_article/e28857ecd526c010e1fd1f33c82f87c36db48173.jpg","width":1500,"height":2000,"size":1968929,"status":"loaded"}}},{"insert":"\n"},{"attributes":{"class":"normal-img"},"insert":{"native-image":{"alt":"read-normal-img","url":"https://b2.sanwen.net/b_article/c1379ea63957c4f271bbba573905b6c667dca137.jpg","width":1500,"height":2000,"size":1949690,"status":"loaded"}}},{"insert":"4赫爾德不等式\n"},{"attributes":{"class":"normal-img"},"insert":{"native-image":{"alt":"read-normal-img","url":"https://b2.sanwen.net/b_article/44a46691c62f58e87f102bc7558163bdd93553f7.jpg","width":1500,"height":2000,"size":1948729,"status":"loaded"}}},{"insert":"5廣義權(quán)方和不等式\n\n"},{"attributes":{"class":"normal-img"},"insert":{"native-image":{"alt":"read-normal-img","url":"https://b2.sanwen.net/b_article/bf5e42ce6e8f3e41734c0dafc88afa996bd1cca4.jpg","width":1500,"height":2000,"size":2030856,"status":"loaded"}}},{"insert":"6加權(quán)均值不等式（yonger不等式\n"},{"attributes":{"class":"normal-img"},"insert":{"native-image":{"alt":"read-normal-img","url":"https://b2.sanwen.net/b_article/cedc1132333bdec035fd2bd3c6dafd110196aaaa.jpg","width":547,"height":150,"size":17935,"status":"loaded"}}},{"insert":"這個(gè)不等式的證明留給讀者提示一下兩邊取對(duì)數(shù) 然后用上文講過的加權(quán)琴生不等式即可證明 這里就不多說了\n"}]}