                          ˿µϣ20090121գ

09.01.20ûи
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                        Ҳء洫ҩ

                            ӡ

    żȻӡ߽ѧһڽĿ˵ںĳɽСһλ
˳ơҽ䲿洫ҩط˶λֶҧ˵
񡣼һλרһͬǰ飬ҽ˵ֻʮǰ
洫طӴҺ˽߶ĹЧηȶ˿ڽмѹ
ҺȻһˮҺ絽˿ϡ

    Сһʵ飬ö߷ֱҧֻСɡҽ
еһֻоΣһֻһֻСʱˡֵ֮ѧʵ
ҶԡҽҺɷֽзߵҺɷȫͬ
ʡǵСó˵ҽܹεֻƱȽ
ߣ˿ڵľֲһЩãҺʲô湦Ч

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ʵ顣Ǹʵÿֻһֻûͳѧ塣ǡҽ
Чﵽٷ֮٣ûܾȻһֻСܾ϶ط
ЧȻֻСǷ˵طЧأҲܣΪڸ
죬ֻСĵֿȽǿеĶȽᣬġ

    ҪöʵĽ壬ҲҪõ1020ֻֳ
Ŀȵ顣Ҫʵ˵Ҫõʵ鶯
Ҫһٴ顣ƱʹʵɱʱΪӣ
һ˾ĿĿˡ

    ʵֻҪˡҽηĽܣûло
ıҪˡΪӽĿֻСˡҽ
ʮǰطҺɷִӴ˷˱仯˽ⶾܣ
ζطˡƷҺϸĻı仯
ҺٵԷʣִѧ֪ʶ޷ġ
ģǸޱشĿѧ֣ҩļֵˡҽ
ֱӰҺͿ˿ϣǺˮ˿ϣҺмʹʲô
ʣҲϡ౶ɴ˿ڽڵ΢΢Ȼ
ãǶôǿЧʣҲ޷ġ־˵ƣӦ
޲УԴ

    ҽĿ˵òҩɵ洫ҩû߿ڷǷ
أ˵ôˣϾгϺ䶼òҩƵҩ
ͬǲŵġҧ֮ڵĶҺ˿ڽѪҺѭܿ
ͻȫԽ˿ڽŶҩ𵽼
ƵãǲܰѽڵĶųġҪҩڷã
ҲѪҺѭְͨ취עͿڷҩֻܿڷڷ
ҩﾭθӳգŽѪҺһʱҩѪ
Ũȴﵽ˸߷塣пҪϼСʱҩڳɷָӡ
Чɷֺܵͣյٶͨʺȶҧˡ

    һҩҪܶԿ߶ַʽһֱƻء
߶ǵʶأܴᡢ¡䶼ܽƻһ
ڣȴѽˣһҩܹƻ߶Ҳͬʱ
ƻĵʣûõġһַʽҩжӦ߶
෱࣬ÿһֶ߶ԼرĶأжӦҲͬеѭ
ϵͳеϵͳеļ֮ҵһҩܹͬʱԿ
ֲͬжӦԡҽ洫طƸֶҧˣȫ
šĿǰЧƶߵķע俹߶Ѫ壬ʽ
ĳ߶ע䵽ڣϵͳרԸ߶Ŀ壬ٽ
Ѫע䵽ڣͿÿȥк߶ءһֿ߶Ѫ
ֻܶԿ߶߶Чˡ

    ߽ѧĿһ˵ûһֲҩܴ濹߶Ѫ壬һ˵֪
400ֲҩܹ߶ʵֻҪһֲҩܹ߶ͻ
ˣҩ400֮࣬˵ûһЧضô
Ϊʲôгҩ·Ҳ䡰ҽأΪԼҧ
˵ˣʵǱ޶ҧģʹ汻ҧˣҲδضǿ౻
ҧܹĵֿģҩ䡰ҽ
ͻǺӡ󣬶ĴΪЩûбȻˣǲῪ
ġ

2009.1.18

й걨2009.1.21

(XYS20090121)

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ڱŹ㲥̸Ұڵ20ӿʼ

http://res.audio.bjradio.com.cn/xwgb/bwtx/bwtx200901192210819.wma

(XYS20090121)

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³ϴǿΣɡͺӣ

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ϵ˵ǲ˯ǰһƪɡǡ
ңƽϲʷңȻ֪ɸеŹª
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ŸĻʵǿɿģֲĿ־壺Ȼǡ
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ӡվhttp://bbs.tecn.cn棺ѧӣ
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ӣ˭(󹤣йˣ仰㵽˵
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˭㲻йˡ仰Ϊӵġ־ԡٺ
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仰㣨ӣ˵ûУⲢҪҪǣ˻
ȫ㡭ġô˻ΪĴۣһҲûԩ㡣
ͲҪٷΪԼϴˢˡ

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ô˵İƾʲô˵ЩϡӵֻΪ
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ҥˮ֪࣬ɡʱ˵ĳ仰˺ӵ
־䡱⵹ʹ˽һȣλ֪ʶȻ
һһҡˡֻǿӣ׼ϴ̡ˡ10
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10ܷΪĳ˲ŵġ־䡱

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ֻǿӣ׼ϴ̡


(XYS20090121)

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й״̸

ߣһԹ

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ѷָ߶ȼе˷󡣶ڡǧͶһ
˷˰˵Ǯʹôľûõϣʹõλ
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ĿǰйĿӲ͹ǿûʲôĲ࣬һй
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(XYS20090121)

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ҽһԪ˶¶̬

ߣŹҫ

ӦҽһԪϻϯ룬Ҳμ֯
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˶Ӧðѹصת򺫹ˡ

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ڵ˺ѧ˼ΥΪܽ

ߣjusticeman

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(XYS20090121)

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ĸܡѧְ

ߣwangfa

ѧְ˼ĺܶࡣ˭뵽еѧܣǱ
ĸѧͯڵйϣ

ͯ1942-㽭ˣιԺѧλίԱѧԱ
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һ֪֮ôѧͻƸְͯڵȡ
޷ǳͯġԺѧλίԱƸΪѧԱŴѧ
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(XYS20090121)

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人ѧڲȡȪһͶʹ۸

ߣAn

ķЩĴԵһͶ趨
ᡣ人ѧУʵӦá˾ʾ

[1]ܻݾ, ܶ, ȡȪ, ղȣܼVܼϵͳ
, ѧ2007Vol.54, No.2, pp.0710-06(in Chinese) 
(Zhou Hui-Jun,  Liu Shao-Ding, Wang Qu-Quan and Zhan Ming-Sheng, Rabi 
Flopping in a V-type three-level system with two orthogonal 
eigenstatesACTA PHYSICA SINICAVol.54, No.2, pp.0710-05 (2005)

[2]Hhu-Jun Zhou, Mu-Tian Cheng, Shao-Ding Liu, Qu-Quan Wang
Ming-Sheng Zhan et al., Complex probability amplitudes of three states 
in a V-type system with two orthogonal sub-states, Physica E, Vol.28, 
219-224 (2005).

Ƚ[1][2] ƪĿԷ֣ժҪиʺͲο׵
ͬ1ѧ£ȫͬδ
һֵ֡ƪļ㷽ʽȫͬе
ͼеȫͬеĲͬɼĻ۸
ݵɡ˼ĸͼƪȫһͼ
ȺͶΣɼ֮󵨣Ρ

[1] Ͷ2004520գ޸Ϊ2004719գ[2]Ͷ
2005224գΪ200559ա

ƪĵ߲ȫͬ[2]ĵڶ[1]δ
֣[1] עĻΪȻѧ׼ţ10344002
⡱[2] עĻΪThis work is supported by the National 
Natural Science Foundation of China (Grant nos. 10344002 and 
10474075)ǳ.ɼ˿ѧ淶

ƪľΪSCI¼ģͨһ෢ķʽ SCI¼
Ѹӡĵϵ˾ΪȡȪڣⲻٰѰӴѧϰɣ

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̫ýϵרҵ

ߣlw56102

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ꡣʱҪٰ沢ļĺܸߡǰۿգ
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ǷԭѾܾɣҳɢһҳ˶ʧԴΪ׼ĵİԼ
Ӣķ붼ȱ˵һҳ˹̹Լ֪

һҳ˵ʲôأŷһƬϣԭĸ

൱̶ϵѧɿɷ˹ʶʱ
ĵȼԣһ㱻õ۵ĹСѧҸ˹˹
оŷʱġ΢֡Ϊ׼Ҫ
ѧߡ⹤ֱѧȣάϵͳӦС

ԭģ

The theory which is presented in the following pages conceivably
constitutes the farthest-reaching generalization of a theory which,
today, is generally called the theory of relativity; I will call
the latter onein order to distinguish it from the first namedthe
special theory of relativity, which I assume to be known. The
generalization of the theory of relativity has been facilitated
considerably by Minkowski, a mathematician who was the first one
to recognize the formal equivalence of space coordinates and the
time coordinate, and utililzed this in the construction of the theory.
The mathematical tools that are necessary for general relativity
were readily available in the absolute differential calculus,
which is based upon the research on non-Euclidean manifolds by
Gauss, Riemann, and Christoffel, and which has been systematized
by Ricci and Levi-Civita and has already been applied to problems
of theoretical physics.

˹̹ЩΪṩѧߵѧ񣬶һ
ɿɷ˹״άʱաʵϰ˹̹һƪ˵øѧ
ͽ˹Ҫõѧ⡱Thus it is that mathematicians
long ago solved the formal problems to which we are led by the general
postulate of relativity.Ȼ˹̹ѧҲȫҲ
Թɿɷ˹һݽָֻҪʱһĶ
裬άʱͳ˺Ȼ¡˹̹ΪЩƹ
ѧЩͷSUPERFLUOUS˵Դѧǿʼۺ
㲻ˡȻѧѸ˹㶮Щѧ

ʱ¾ȻֻʣһݣҲ㵽ȱȫڰ˹̹ѧ
ＸûҲһȤʷ¡ڣɫйͼղ˰
˹̹¼ָ壬ȫֻ˹̹ԭʧ
ҲӴʧ

꣱£

ο

[a hidden praise of mathematics] by ALICIA DICKENSTEIN
BULLETIN OF THE AMS, Vol 46, No 1, Jan. 2009, P 125129

(XYS20090121)

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