1) furcation kirschner
分叉克氏针
2) intersecting internal fixation with Kirschner wire
克氏针交叉内固定
1.
Objective:to approach the clinical curative effect of manipulative reduction united percutaneous reduction by leverage per cutem with Kirschner wire and intersecting internal fixation with Kirschner wire to treat fracture of surgical neck of humerus.
目的:探讨手法整复,结合经皮克氏针撬拨复位,克氏针交叉内固定治疗肱骨外科颈骨折的临床疗效。
3) Kirschner wires
克氏针
1.
Treatment of clavicular fracture with Kirschner wires;
克氏针内固定治疗锁骨骨折
2.
Comparison of clavicular hook plate and Kirschner wires for the treatment of type Ⅲ acromioclavicular joint dislocation;
锁骨钩钢板、克氏针治疗Ⅲ度肩锁关节脱位的比较
3.
Objective To investigate the feasibility and the curative effect of internal fixation with closed Kirschner wires in the sulcus for ulnar nerve and epicondylus lateralis of humerus in the treatment of Gartland Ⅲ supracondylar fracture of humerus in children.
目的探讨尺神经沟置针与桡侧克氏针交叉固定治疗儿童GartlandⅢ型肱骨髁上骨折的可行性及疗效。
4) Kirschner wire
克氏针
1.
Open Reduction and Percutaneous Kirschner wire Fixation Passing Talocalcaneal Joint for Intra-articular Calcaneal Fractures;
切开复位经皮过距下关节的克氏针固定治疗跟骨关节内骨折
2.
Fracture of humeral medial epicondyle treated with Kirschner wire;
克氏针内固定治疗肱骨内上髁骨折
3.
20 cases of children open tibial oblique fracture treated with Kirschner wire tranverse fixation;
克氏针横形固定小儿胫骨开放性斜形骨折20例
5) Kirschner wire
克氏钢针
1.
Objective To evaluate clinical effect of treatment of humeral supracondylar fracture with crossing Kirschner wire internal fixation.
目的探讨儿童肱骨髁上骨折采用克氏钢针交叉内固定治疗的临床效果。
2.
Closed reduction and Kirschner wire fixation for children osteopetrosis with femoral diaphyseal fracture;
5mm的克氏钢针,固定好骨折端,钢针尾部处理后埋于皮下。
6) Kirschner pins
克氏针
1.
Treatment of distal radius fractures by limited internal fixation with Kirschner pins;
克氏针有限内固定治疗桡骨远端骨折
2.
2002,26 patients with patellar fracture were admitted into our hospital and treated by Kirschner pins tension plus steel wire.
方法 :对 1988年 10月至 2 0 0 2年9月收治的 2 6例髌骨骨折的患者 ,采用克氏针张力带钢丝治疗。
补充资料：分叉
分子式：
CAS号：
性质： 当某个参数的值通过某个临界值时，有些非线性方程的解的数目会发生突然的变化。这种现象在数学中称为分岔(也称为分叉或分支)现象。它可以用来模拟物理化学系统从一种状态突变到另一种状态的现象。
CAS号：
性质： 当某个参数的值通过某个临界值时，有些非线性方程的解的数目会发生突然的变化。这种现象在数学中称为分岔(也称为分叉或分支)现象。它可以用来模拟物理化学系统从一种状态突变到另一种状态的现象。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条