Sailer Kornél - Általános relativitás-elmélet

1997 · 45 page(s) (286 KB)

Hungarian

908

July 10 2004

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A 2s2 R 5 - D83 7 ( 3 R* DE5O9 @),RRM,0A 3&´ S 92 0 3 (Q 3&DK ,#&%&,@)@EG Ab+.,#Oÿ ï 0 2 A 3 7 0:- 9 - D ,RMS,- 3 R* DE5O9 @),RQC D QC)&,@,;(<;((8(<)R+ 7 9 @))( 9 A 2X2 R 5 - D83 7 ( 3 R DO5O9 @,,RMQ Dç3 @ GA 1 RMH 3R KO2 -7 ( XRM-:0 3 7 #& 2N@,D{)3R 0 3&7 DxR*-#3ð A 2s2 R 5 @ - D8Q 3 7 ( 3 - 5 2É1 7 91 3 1 RM9<H 3KO3 7 (<Q - 5 2 1 +.,% #N)# #&%N0 )@,+î-:A Q Wa (+ )7 R*QCR ,02X2 5 D83 7 3 DO5O9 2 2;7 K3 3¦9 3 3&5O2&D 9 2 G 3KO2 7 36DþD G 3 2 3&D 3 3&5 o)#&%/G (*(+ 2 @)# 2 7 A 2s2 R 5 - DÐ3 7 ( 3 RM DO5E9 @,)R ÝW a 2ND ( 2N9<3&D DOD ,A 3 ´C2ND ( DO3 A 3 X-:0 3 7 #& 2&D{3 0 3 W ·H ï @;(8+ 2&DO5KMG A · H 2 #&% mEf¬° }¿/miÌ?ñ (3 <)R*+ 7 9 @))( 9 A 2X2 R 5 - D83 7 ( 3 R DO5O| 9 u @,,eMR~mÉ(nt|CD h#Nm{u )n¯0ko%&w,- kop3 gX@ }q4G 1 ktRMmOH }3gXKOp!2 7 ®/ w,3 f40 3 gi7 ( -} g3 p/+ gX2 @,# 3&7

|9}3µ|9¼ 2 R 3&7 D3 +.- DO5 -# G #&% 3&DO2 (M(+;( 9 @)-:A W ï 9 @ 3 Q 3&5E2ND 9 2 1 G 1 R*H 3KO2 7 #N 2s5 ;(<-A GE9{3&7 D 3 A 2NDOD Ñ `s- 2 7 @ )7 R GO9 · 3 @ 3 @ 3 +;(<R-A GO9 (< D @ 2 R)0 9 2 1 ´{3 RMS,- 3 7 0:- 9 5 )R*- 3 7 0( K3 ->,0 (XGO1 DOD ,A W R*R 3 D)7 @)N · H 2 #&% 3 0 2 A 3 7 0- 9 I - D A 2 È 9 Ai- A 2X2 R 5 - D83 7 ( 3 7 A 3 9 @ 3 Q 3&5E2ND 9 2 1 G 1 RH 3KO2 7 #N 2X5 ;(<-:A GO9O3&7 D{3 A+.-:0%& D + )7 R*)(XG 1 A2 R D %N)@,;( ,7 QC D»K ,0 D (< D ,A KO2 7 A2 @,)0 7 ( 7 9 ( 3 @ G 7 #&% D )&,@,;(( ¼gX|¶®/g4zkth¬/w ®gijkim{u q4ki| u 3&5 t ,0 X-:0 3 7 # 2N9,7 ( 3&7 9 ( W l 3&9*2ND 0 7 ( 9G A 2N 99 @, 3 @ªG 1 RMH 3KO2 7 Q 3&D«3 £ 9<3R*KO-# 3 7 (<- 5 261 (Í´+-0: 0 3&D{1 3 (Q #N3& D 3 )@ (<-NA 0 W/ ;£ @ ( )7 R QC,0- 0 ´AX2&Q D ( 2ND3 7 R (<+.+

;D (<2 1 R*-@dÅ 0 ( #N 2s5 #N) (<-A ;GO(<9 -:( A 3 ())#&7 R%NQC ,020:;(<&ÿ2N7 D3 7 D 2 2s5 GO993 N q ð 3 3 3&D´{3 3 3 7 @Å 2X5 GO9 Ds r N ð T&WY4V r ð Qß qzw N é q é w (*( 3 A 2NDED Ñ `s- 2 7 N 9 @,,RM- D (<- 9M2 RMt K ( 7 9 0:- D 3 7 RM- 9 ( 3 #N# 3 0A&)@ 5 2N1 5 -:Aÿ T&WYN- ß qxw N ß qxw È ß qxÒ w N Ò È ß qxÒ w N Ò ,@ ,7 RM( 3 Å,7 RM- D (N2;1 Ki;7 (0:,# 3 0 3 S 9*2ND % 3 QOQR DE5 ÈQ D A2 @),0 7 (<HO;( ÈK G A )7 R- D (&2;1 Ki)7 &,0 · é qòxÔ q W "$AXA 2 R 3 #& 2X5 )(*-:A GO985 )X- 3 7 S,- 2 7 )#&%N D 0:;(<6ÿ r N È N w T&WYN-U r ð Q È ß w TV 0 2 A 3 7 0:- 9 - D ,R*S)- 3 RM DO5E9 @,)R(,RM+ 7 9 @,;(< 9 I - D A 2 È 9 Ai- A 2X2 R 5 - D83 7 ( 3 7 -Q 3&D t,0 7 RM(Ð)#&%N D 0:;( + GX ( 3 ( K*3 · H 2 #&% D ,+ 9 @ 3 Q

3&5 + 2 @)# 3&7 9DO3 A~0 3 7 ( KMG A 3 HE,@- D K D -(<)@,-+ 3 7 0- 93&D A2 @,)0:- dÅ #N 2s5 (<-A GE9*2ND 3 + 2 @,# 3&7 9 ( · H 3&D )+ 3 @;( 3 @ )#&%N D 0:;( KM2 QOQ 2 0 5{3 0 3&7 D²3 7 00 2 7 G 7 #&% D )&,@,;(( 3 7 R 3&´83 7 0 % ,R62 1 · +- D ( (<)HO)(*0: DE9X,7 #&-)R&2 1 QC) 2 0 % 367 92 0 K3 W QOQ 2 7 0 · H 2 #&% ,@ 3 @x,R62 1 +)AXA 2 R 3 · 3 RR 3 0,HO;( A N;(<A&)@)(*)( - · H #&%~+. %X-:RM A> @,,0 ( A> R %N)@,)( ,QC I - A È Ai- A R ( 3 27 AH 3&9 @ D83 7 0 3D ( 3 3W 2 I 3&7 9 A 7 ´ODO´ D D · 3 KO#N2 7 2s2 5 )(<-7 A GO7 993 5 )X- 3 7 2S)- 2 D7 + G{3 ( K*7 3 +D )3 # · H 2 D #6%~2 +9 -0%& D 2X2+ 5)7 RD8;(s37 G 1 ( 3 R( 2 + 3&7 D %XR 3 0,HO;( 3 0 2 A 3 7 0:- 9 - D )R*S)- 3 RM DO5O9 @,)RM( KO2 7 A>2 @,,0 7 ( 7 99 ,0Ai-(,R K 9 @;(< D - W ó Ò ó 4 Ñ ¢÷E/ý ¶ ô @ 3

7 0( 3 0 3&7 DE2NX9 q Ä Å q A 2s2 R 5 - DÐ3 7 ( 3 (*R 3&DE9 @) 2 R+ 3 7 S,- 2 7 9M2 R 3&7 Dþ3 @«- D K D - (<Ñ `s-+ 3 7 0- 9 ró D,7 #6%N 9 ( ,7 RM 2 # 3 (<)0:)+ 3 (*R 3&DE9 @) 2 R+ 3 7 S,- 2 7 ôN3 S 2 QE- Í5 )(<)R+.- D8367 DO9{3 7 3 0 9 @ 2 R*@ 2N7 5 -A +)#Oÿ ró öõø÷ õ ró Å ÷¡ 5 )( µ È ¶ T&W4-£ Å È I - G ( 3&7 Dç3 +;(<RM-:A GO9 (< D @ 2 RÐ(*R 3&DO9 @) 2 RM+ 3 7 S,- 2 7 K3 ÿ T&WOT Ò å Å È ÅÓq Ò È Å w å qxw 3 )+.(*,)RM(+R-:- A GO9 (< D A@ 2 @4R (M5 (<)-(,A RM+S- D83&7 0DO9(¡3 ÿ · 5 È ;( W qxÈ w F. 7 9~N;3 (<A& )3 7@ 0 ( 2 A @ 267 (*R 3&DO9 m @) 2 RM+ 3 7 S,r- ó L2 7 ôN«3 SgX2 pQO½- r 5p½kow/giu ¼ªD8kop3&7 jODOmE9*3 }6k4m{u 2 p/wx2 w,hEm{n43&mOu ´ } % 92 3 Å ùõø÷ õ 2 7 9 7 ´O´ D Q e f w¬/u nl½å¬¸u

zLgXpf4|}6wC¬/° }¬/° w/giu ¼ DÎ2 0 % 3&D +.,@s2 1 ( ,7 RM(&GO D A · 3 +,0% 3 7 0( 3 0 367 DO2N9 A 26 2 R 5 - D83 7 ( 3 (<R 3&DO9 @) 2 RM+ 3 7 S)- 2î7 9M2 R 367 DJ3 0úÍ Å qxwxÎ»Î»Î õE÷Jõ û È Å q È Å w úÍ Ò åÎ»Î»Î T&Wi Ð Ð Ð å Ò 9 @ 3 Q 3 7 0 % 9 @),R*- D ((R 3&DE9 @) 2 R+ 3 7 0 2N7 5 -:A W "$@, D 5 Ñ KÈ D7 S,- È2ª7 )7 RM(<)0:+ ,7 QC D ÿ TNW8 qzw +.)(*R-:A GO9 ( D @ 2 R 9>G 7 0% Gb7 9 G 1 RiGO1 9X)7 # W sW8 +.)(<RM-:A GO9 (* D @ 2 R 5 ;(<,RM+- D83&7 DO9O3&7 D{3 A D,7 #6%s@))(#&%>2 A& · Q T 9G 7 0% G 7 9 A 3 0 3 7 R 9 G 1 RiGO1 9X,7 # W YEW l 3 / 9 A 3 0 3 7 RM+)@E2 1 · 3 AiA 2 R / Q T 9G 7 0% Gb7 9 G 1 RiGE1 9X,7 # W ( ,7 R 2 # 3 (*,0:)+ 7 9í3 ( D @ 2 R 9 G 1 RXGO1 9X)7 #N,A (R 3&DE9 @) 2 R+ 3 7 S,- 2;7 KO3 7 (Â)#&%XQ;N;(N6ÿ ï l 3 / ú T 9G 7 0 % Gç7 9 A

3 0 3 7 R 9 G 1 RXGO1 9X)7 # · 3 AiA 2 ¨R üý;þ ró Å / ú Å Å üý ró / ú - D 3 RM- 3&7 DO9 W " Ds D )A A2 N;(<A&)@)( ,7 QC D T&W4-Y ë ý / Q ró - D W H 3 / 9 A 3 0 37 R W TL Ï , 7 #>G 0&+.,# 3&5KMG A 3 @ 9 G 7 0 % G 7 (< D @ 2 R 9 G 1 RiGO1 9X,7 # 5 ) R*- 3 7 0( KO367 D{3 AAX- 9 @ 3 7 + 2 0 &3 7 9O3 7 R 3 2ND{3 (A 2 @ 2 7 2N 9*9 @,; G #N# 7 9 (¡ÿ â úÍ È +úÍ ÿ ¬ ß Ð +úÍ È 0 D Q U û úÍ ã ã È T&WN; È +úÍ ÿ ¬ ß Ð úÍ Q ß ÒÒ úÍ ã ã ã ó Ò ó Z Ó ýú ) ¤çõ ú ÷ I 3 (*,+ 3 (<-A 3 - 9 @,)+ ´C2ND (<Q 2 7 0 D)7 @)& 3 ( )7 R- 5 2 1 ,#6% D)7 #&% Í5 -+ D @,- 2N7 992 A 3&9O3 7 # W$ 9M2 A 3&9{3 7 # 2 A D{I 3 - A 36 D Ai)- #&% @ DO+3 #&% R 2&D - 2&+D )( 2NR&19sK · ,0H 0:)+#6% @s2;1 K · 3 A

+)0# %XR&· 2 1· #{06+ R*Q?)7 # 0 D ( ,,+ #NxQÃ. 9 +@ ,,7 0#6(&GO D 0A ( W @)"$( @ ( 3 #2 RMQaG A 0:;(NG A# W #N 2 DE+5 ;(<D R*- 3 7 KO9 3 7 ( 3 7 W a 3 7 0 W 3 3 9 #2 +Q 2N9 t)0MG 2 0)( 7 D3.9M3 2 H 3&3 7 9{R 32 7 + 9 @N2 2 # 9 G @42 #N9X,7 - D ,A2N 9M9 @),3 7#N 2 D ,+3 K* 3î· 3xD 9,2 + 3&G 9O7 #&3 7 % +- D ( 39,7 AiQ 3&D · 9 (*Q W "$@)( 3 AG 0Í2& D Q 9X,7 #&)( 3 H 3KO2 7 @ 3&7 9 Q 3&D 7 9Â3 ( )7 RA 7 ´ 7 9 @))(<QC D + 3 7 R D{3 #&% 2ND R )7 # 2 7 ( 3 K{#6%N,0,+îQC- 9 & 9 @)-:A W Æ Ai# RMQ (*( ( Q # RQ? 0:)()( #{ RQ? 0)(- # RR)S,- R A 0 @ A K ,00:,+.,7@ D - 2 Wí #3&2 5ORMQa2 G 0:;´C(<-2ND9*G KO# 3 7 3 7 R 3&Dª3å9,3 7 Ai#2 2 RMQ G )7 ( 3 @ 3&3 5O2 (2 ( ´CG 2ND (<Q 3&9DG ,73 7 R- D (N2 1 A´ 2 R2 9M3G 7 # 3 3 R 3 9 W 2 l 3&37 9 9*2ND# 0 247R3&R D0¢3 0,

HOÍ5 ;-( +,D0:0@,,-+.2N7 9 ,@t)0*- G WÉ0:; (<)@ A#{2 RQ?((G 0)( )7 ( (3Q @ 3&5O2 (M(RM+ ´2ND0- ( KM( G AiH00 2 ( @a( 3 A RM( 2 @ t2 7,0MA )7 0:(;(< 2R1 #W 2 RIQ?G 0)(<t9,G 0 N3 7 9 @s3 GO D Aç,#6% K 9,7 A 2 ( · 3 +.D ,0% 3DO362 5ORM2 + 3 7 0´- 9 2N(D ( 3 RM3&( D3 0:+ DO2 3 @)@ 3ª3 7 7 99»3 3@)7 ( 7 3åGODOD 2 RM+ 3 3 7 0- 9 G A2 R6G 0/A2 RM3QKM 5 2 R*# 3 ( KMG A W! 9¡7 A+- DO5 D HE,0%X@))( )7 Q D A 3&´OGED Aî,#6% 9,7 Ai#2 RQ )7 ( 3 t,0MG 0:)( 7 93»9¡7 A+.)( 9 @ 7 9 2NDO3 0 3 A 7 D ( W "@),Ab#2 R*Q?G 0)(<- 9G # 3 R 3 -A2 @sG 0 3 + 3 `s-+ 3 7 0- 9x 7 93 +- D -:+ 3 7 0:- 9>K ,0: D (<-:A 3 @ Y 7 93 @ 2 1 #2 RMQaG 0:;(<- 9*G # 3 R 3 A 3 ( W # RMQa 0:;(»t (<- ,00:)+@ )+ 0( 0 (*H ( ( )R- 1 R · #6% - ( ,RM- 1 ( D ,+( GO5KMG 2 AbA G 7 /G 0:R&2

1 D 0 · ,#&K % DO3 #&% 7 2 9 QOQ D 5 -:+. 3 7 D @)3 - 2N7 3&79 DOQC2&9¡37 7 #&% 3 3 @ 2 7 2 7 3 ( ,7 RM7Qa2 1 5 0 2 9 @),+G 0 )7 0 D 3&- D Wa9î3 #2 R*7 Q?G 5 0:2)( 2 0% 0 3&W DÉ 5 0%&x K D7 S)- Ñ 2;7 K KO3 7 R S)3 - (3&D ,0M(<1 ,H@N3 7 R( 9¤ @sG A 9X,7 #>( GO D 0 A 0 · ( 3 +.,0 % -3b+9*2 A @,36- 9{3 7 # t2&,D0M 0QC),(0M,G A 0:-/#+ RM)7 QaR 7 9 0:;,(A6) RD« W 3 0 3 ´OH G RM ÁtÁ ¿Dgi|5 }gX«D7 m 2 7 º ¼}2Ngi9¼Ck¯2 ¬/ 1 3&GOQ 9M9 QC3 ,3QE7 -:@ 3 % Í( 5 (M( · D H 2N7#&9 % G 1 # RMQa 0:2 ;(<- G # 7 R AiQ 0 A 77 ´ ,9 @,;(*( T Y m{¬/w¡w; r,¼ 3&|CD h} "¬! ntg4z 2&D mOf§7 2 gi¼{½C3 gs¹® 2¬/ n¯k~|C3 nt½C2 m{p2 Áîm G gXn ¬/ 9noG g4zL3 gXp 3 giu }¡2 7 r zLgXn¯ gXfi¿g4z|° ¼,|C }h"¬! ntg4z4Á m{ gsnl½pgih¨giu }z!gXu hg m7 gsn¬/ nog4zLgXpjgiu

¼Cf4g4z¡zügXu }?gXu w,gih¶hgXnkow «gi¼»m{u n¯ntmOËÐD u zL¿/mEza(| u % ( )7 R*- 5 2 1 S 93 Ai- 9 QC,0MG 0R&2 1 0OX-@ 9 # 3 7 0:H 3 ( 2 7 W nt½Cm{p ,¼ |C h} "¬! ntg4z,r |¼CmOno|C«}m jEm{p zLgX¿~mEu z mOfùm{u nlzLm{n4m{u p|wÉ}gXnomEzLktjklzam{u w)gsnoügXu ntgiz "$gsp w,Àf ¬ hw/giu ¼ ¬! phaÁîm{ gsnl½Åm z?giu }6ko®|° pÁtÓÁ "$gXn ¬/ 2n 1 gNX)ntj0 giu -:¼A6f4,g4R6z¡ z 0 ( ügi#u }a gXRMu Qaw,gi h¶0:;}(Ðg-:0 jE%Nm{ pþ m{#ntmOË$0:+ |fN(ÂjO.m QC% )& ,@))&(,A4- ( 2 R 2 A A ´83 7 R*H# G A @ 3 ,+ 0+ 2N9 )0:,)0( ( ,2 QC0 3&7 9<3.9 ,# 7 ( 9X,7 # 7 9 G 3 2 G D 2 3 37 D 3~9*2 369{3 7 2 7 7 D W I -:)0*2 1 (M( 3 #2 RQ?G 0:)(?+ )7 R 7 9X,7 RM8+)# 3&5OD8367 D A 3 @ G ( 3&9,7 ( 3&7 9 ( · ( 3&DiG 0 9O3 7 # 2N9$3 RR 3 # 2&DO5O2 0 D - · H 2 #&% ´ 0 W H 383 #2 +Q 3 0 3 +.,0 % 9 @ )7 0: 9M9X)7 #N-iA>2

R*$+. D ( 7 D · 3 A2 R¶ 3 0 3 +)0% ´C2ND ( KO3 7 Q 3&D N;(*( ,7 RM- D (N2 1 &,A4( 2 RM(2N D + 3 # 3 7 3 0 ´83 7 R*H G @ 3 + 2N9<3&D A2 RMQ;X- 99 @sG A · 3 AiA 2 R$,R 5 + 7 D %/G 0 D )+ 3 @¢,R 5 )(*-&,A4( 2 R(ÐA 3&´XKMG A W ¯"$@ D %X-:0 3&7 D 3 0 2 7 · H 3 K{#6%N,0,+îQC & 99 @sG A · H 2 #6% 39 @ )7 0: 99X)7 #N-A2 RRM TLU ,+.,0 ( ,7 RM- D (N2 1 A GO7 ´É3 9,7 AiQ 3 Ai-(*,R 7 (<HE)(N2 1 · 3 @ 3 @ 3 S 9G 7 S 9<3 Ai- ;7 (<)0 )7 &,0$+.- DO5 D G (M( G Ai0:- 5 9 @)#N 2 +;(<R*- 3 7 KG 7 · 9 ,@ )7 RM( 3 N)A4( 2 R ´83 7 RMH G @ 3 + 2N9 )0( 2 0 3&7 93 QC DOD G #6% 3&D G 7 #6% 9 @),+.0 )7 0(<;(<HO;(N2 1 · +- D ( 3 9¡7 A 2ND WE "$@ 3´¢,7 0 5{3 -0:0 GE9 @)(*R 3 7 0 K3 · H 2 #&% 3 7 0 ( 3 0 3 7 Q 3&D 3«9M2 A 3&9{3 7 #«#2 RQ?G 0( 9X,7 #N 3 @;( KN,)0@, )D ( (<W - · H I 2

#&% A 3´Ð3 7 R*H · G #@ 3 +RMQa2& 9 0( ,0 ( 2 A 0 3&7 9 ,# #6%J@ 3 7 RM(í#A2 RMQ@µ+.,RM D ( + 7 Dµ D %&, + · H (*R-#&X% - 3 7 0:- 9 ,RM&5 ,+A4( 7 D RM%X( R 367 9 @ 7 ´OT ´ D -0:0 W 2 G 9*2 ( 3&9O3 7 ( 2ND0 36ADOD{)0 3 3 RH @ + 5 7 D 2 3 (Q · 0 ( 0 2 Q 3 < ( Q 0 AG 0Í´C2N 2ND D Q2 @s2 27 1 W 3 I ,#& 92 R 57 (* 33 · m 9 w,|G 7 hEm{2Nw/D mOu ¼Î2 KMpG gX ,¼ ´8| 3 7}h"¬/G ntzN3 Áî¿2Nm93&D mþ3WËxmEu }6¿>´¬/2&f4D m{ 3 |w 3 7 gs3 nlzL3 7|Cn43&m{u D w gi}gX®/±gXu p½C¡g z¬ ¼¼gizLnogXp§mOf²¬u z,z$|Cu n % m måw,|hEm{w/mEu ¼ pgX¨,¼ | } "¬/ ntz4ÁCmOh¶h|}nNgiu z¡gXfikthç|nl½Cm{p q jCgXhzL|}6 gXf|° Ám{«gXnl½ mw,|hsm{w!mOu ¼|Cp¨«k¯p/®/gX¹p ¬ z,z |C p/«mO¼»mEu jOmOnÉËxmOu }¿¶¬f4m{«|Cw&ÁÉmOf4mOfÎm{«gXnt½ h|sjEmO}kim{u p/w h|p/w)zLmOp!w b

T&Wi â w q £ "$@R 7 9 @,0:;(< 9 D AX- 7 R 33 @)( K ,0 D (<- · H 2 #6% T&W4- È w q Qß qÒ w Ò I - G ( 3&7 Dç3 A )7 ( 9 @,)R* 9 ´{3 RS)- 3 7 0- 95 ,RM-È 3 7 0 367 9Ð92 RMR DE5K »t,0:S 9 )R ,7 0HO)(&2 1 · 3 @ 3 @ T&WiV È q w È w q - D (<)#NR 3 7 0:H 3 ( 2N7 9{3 7 #N-t)0( ;7 (<)0(ÐA 3&´OGED ÈA 3 ã È q &,A4( 2 RMÈ +)@EÈ 2 1 (íã +.,#NH 3 ( 3 7 R 2 @ 2 7 )#&%N D 0:;(<HO)@&ÿ T&W4- È ß qÒ w Ò Q È w ² ß qÒ Ò ³ £ È ã "$@ 3 @ 3 0 3 7 QOQE- 3 0 3 AiQ 3 7 R*H 3 È ( 2 7 ãÿ T&W4-U q Ò w Ò ¸ µ È ß qÒ w Q È ß qÒ w ã ß qå ß åÒ w Q+ß qåÑw ß åÒ ¶ Ò £ È È ã ã ã l 3 )@ 3 @2N 9*9 @,; G #N# 7 9x3µ9M2 A 3&9{3 7 #Éã 3 0 3 +.,0% ´C2ND ( KO367 D (<)( 9 @s2 1 0:)#N 9 q N)Ai( 2 R*R 3 t DOD83 7

00 · 3 @ 3 @ ¿m q Ò w £E· mOh¶h|} m0"("/m{pÜm Ë$|Cpz "/m{pÜm w,|hEm{w/mEu ¼ p/gX ¼,| }"¬/ ntz;% @ q w ã Ò å + DOD %s- 9X)7 #(< D @ 2 R W "$@ KO2 7 0¶0 3 7 ( 9 @)-:A 3 QC,HO)0%&)(*( 9,7 ( 7 99 ,0/-:# 3 @ 2 0:H 3 ( 2 7 T&W &-£ qw Ò å w â Ò â å Q â å â Ò q 3w,f4@ 2&giDO}k¯2Np9*zç9O3 7 Át#NÁ Q ±2 7 gi0 u Wî}jÌ ¬/ @.h 1,G b( 2 7 QOQE(*)- ( 3 @E@ 2N1 0:DE,2N#&9 9O3 7 # 3 0 N3&)´iA4KO(3&7 D R( m )z!01giu }@4ko®íR | ° ¼ + | h} "¬! nlzw-:giR u ¼ g4u %XzJQ mEf«· -0:m{0 n4W 0m u ,"(0M"?1 kt@NmO h R 3 9 2 9 q 2 2N9 2 3KM5 367 D 3 2N9 2 + 3LKM5 -:R 3&7 D %XQ 3 ( 2 0 KMG A~,0,#&% 3 9¡ 7 AiQ 36D t,A4/2 1 - D K D - (<,@)-:+ 3 7 0:- 9?´{3 R 3 00:,0 2 #NR 3 ++ 3 + D ( 7 D · 7 9 3 @ 7 #&%bA 3&´C2 (M(íA ;7 ( ,0 ( 2 0 (8N,A4( 2 R AG 0Í2& D Q 9X,7 # )7

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Physics | Higher education » Sailer Kornél - Általános relativitás-elmélet

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Physics | Higher education » Sailer Kornél - Általános relativitás-elmélet

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What did others read after this?

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Dr. Nagy Tamás - Vektorok és Mátrixok

Sailer Kornél - Relativitáselmélet

Sörlei József - A fizikatudomány fejlődése

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