同字们,下列各句寻只写了一半旬弓,慈后把另半句找出宋祖上去。愈思欠缺 l.另一半则在下列方皓山。请细读这些/兵确.Lily likes to2 .It 15 hef3 .She often Plays4,Her friend eomes(a)to her house(b)it very mueh(e)every Sunday(d)...同字们,下列各句寻只写了一半旬弓,慈后把另半句找出宋祖上去。愈思欠缺 l.另一半则在下列方皓山。请细读这些/兵确.Lily likes to2 .It 15 hef3 .She often Plays4,Her friend eomes(a)to her house(b)it very mueh(e)every Sunday(d)由ey Play every day(e)with her friend(Ofavourite game(g)Play table tennis5 .They Play6 .During the holidays,7 .Tbeyl让e。·g仑·十。’仁J’Z名:辜含LILY'S FAVOURITE GAME@Javier展开更多
Consider a foliate Rn-action on a compact connected foliated manifold (M,F). Let mand r be the codimension of F and the (transverse)rank of (M,F)respectively. Suppose r<m.In this paper we prove that either there ex...Consider a foliate Rn-action on a compact connected foliated manifold (M,F). Let mand r be the codimension of F and the (transverse)rank of (M,F)respectively. Suppose r<m.In this paper we prove that either there exists an orbit of the Rn-action of transverse dimension< (m + r)/2 or F can be arbitrarily approached by foliations with rank≥r+1. Moreover weshow that this kind of orbits exists in the following three cases: if F is Riemannian ;when all itsleaves are closed or if X(M)≠0(then r=0).On the other hand all foliate Rn-action on (S3,F) has a fixed leaf if dimF=1.Our result generalies a well known Lima's theorem about Rn-actions on surfaces.展开更多
下列句子原为一篇短文,但次序混乱了,试把它们按照图片的情节、顺序排列成文,并把号码填写在左边的圆圈内。a.O ThC C10Wll laugh.makes everyoneJenny goes to the eireus withher brothers and SistCrs.The monkeys ride on unieyeles...下列句子原为一篇短文,但次序混乱了,试把它们按照图片的情节、顺序排列成文,并把号码填写在左边的圆圈内。a.O ThC C10Wll laugh.makes everyoneJenny goes to the eireus withher brothers and SistCrs.The monkeys ride on unieyeles.They ean elap too.They like to wateh the tiger扣mPing tllrough·the hooP.The elown has a eolourful faee.The elePhant shows how it canstand on two legs.0 000 00 b. C.d.C. f.g.作文园地@Javier展开更多
下列句子原为一篇短文,但次序混乱了,试把它们按照右边图片的情节,顺序排列成文,并把号码填写在左边的圆圈内。bdfMimi gives the kitten milk.Mimi has a Pet.Fluffyl溉5 to eat fish·Flu均also sleePs in Mimi’5 bed.It 15 a ki...下列句子原为一篇短文,但次序混乱了,试把它们按照右边图片的情节,顺序排列成文,并把号码填写在左边的圆圈内。bdfMimi gives the kitten milk.Mimi has a Pet.Fluffyl溉5 to eat fish·Flu均also sleePs in Mimi’5 bed.It 15 a kitten.Fluffsdrinks the milk.Mi而gives Ruffy a fish.She ealls it Fluffy.Mimi 15 carrylng Fluffy in her arfns,At nlght,Mi而sleePs in her bed.O匕.n .LP’01「’6官’8。’‘J’9仑‘g万’十q’仁。‘艺q:11,大作文园地@Javier展开更多
文摘同字们,下列各句寻只写了一半旬弓,慈后把另半句找出宋祖上去。愈思欠缺 l.另一半则在下列方皓山。请细读这些/兵确.Lily likes to2 .It 15 hef3 .She often Plays4,Her friend eomes(a)to her house(b)it very mueh(e)every Sunday(d)由ey Play every day(e)with her friend(Ofavourite game(g)Play table tennis5 .They Play6 .During the holidays,7 .Tbeyl让e。·g仑·十。’仁J’Z名:辜含LILY'S FAVOURITE GAME@Javier
文摘Consider a foliate Rn-action on a compact connected foliated manifold (M,F). Let mand r be the codimension of F and the (transverse)rank of (M,F)respectively. Suppose r<m.In this paper we prove that either there exists an orbit of the Rn-action of transverse dimension< (m + r)/2 or F can be arbitrarily approached by foliations with rank≥r+1. Moreover weshow that this kind of orbits exists in the following three cases: if F is Riemannian ;when all itsleaves are closed or if X(M)≠0(then r=0).On the other hand all foliate Rn-action on (S3,F) has a fixed leaf if dimF=1.Our result generalies a well known Lima's theorem about Rn-actions on surfaces.
文摘下列句子原为一篇短文,但次序混乱了,试把它们按照图片的情节、顺序排列成文,并把号码填写在左边的圆圈内。a.O ThC C10Wll laugh.makes everyoneJenny goes to the eireus withher brothers and SistCrs.The monkeys ride on unieyeles.They ean elap too.They like to wateh the tiger扣mPing tllrough·the hooP.The elown has a eolourful faee.The elePhant shows how it canstand on two legs.0 000 00 b. C.d.C. f.g.作文园地@Javier
文摘下列句子原为一篇短文,但次序混乱了,试把它们按照右边图片的情节,顺序排列成文,并把号码填写在左边的圆圈内。bdfMimi gives the kitten milk.Mimi has a Pet.Fluffyl溉5 to eat fish·Flu均also sleePs in Mimi’5 bed.It 15 a kitten.Fluffsdrinks the milk.Mi而gives Ruffy a fish.She ealls it Fluffy.Mimi 15 carrylng Fluffy in her arfns,At nlght,Mi而sleePs in her bed.O匕.n .LP’01「’6官’8。’‘J’9仑‘g万’十q’仁。‘艺q:11,大作文园地@Javier
