檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪檪

=>?@/0,J.AnhuiAgric.Sci.2019,47(2):34-37,79 29 0Z $ 1, 2, 2,0 2,0 3 (1. /W0S 1!, / 211200;2. / / &20, / 210095;3. 3 BC, 650000) "# [] -=., - HIJ [ 2] 29- =.*K, 8 11 ) *IJIC,EOPK52IJ, HIJ - =. [$>] 2- =. --5356,' H) Q, OPK* 0.8474 0.8449, OPK* 0.8649 0.8548 [$W]EO PK52* -=. W $%& - ;=.;EOPK5 ' S682.2 + 61 ()* A +, 0517-6611(2019)02-0034-04 doi:10.3969/j.isn.0517-6611.2019.02.011 -./0(1 )()*(OSID): GreyCorrelationDegreeAnalysisof29VarietiesofDahliapinnateCav. WUDan 1,NIEYu jie 2,HUYuan yuan 2 etal (1.NanjingLishuiDistrictSpecialEducationSchool,Nanjing,Jiangsu211200;2.Colegeof Horticulture,NanjingAgriculturalUniversity/LaboratoryofLandscapeDesignoftheMinistryofAgriculture,Nanjing,Jiangsu210095) Abstract [Objective]TorapidlyselectexcelentDahliapinnateCav.varieties,andtoestablishacomprehensiveevaluationsystem forthe screeningofd.pinnate.[method]with29varietiesofd.pinnateasexperimentalmaterials,weselected11quantitativetraitsasevaluationfac tors,andestablishedanevaluationsystembasedonthegreycorelationanalysismethodtocomprehensivelyevaluatetheadvantagesanddisad vantagesofd.pinnatevarieties.[result]twovarietiesofyingyin-535andzitiaowenwerescreened,whichhadmoreful bodied,brightlycol ored,andgoodcomprehensivecharacters.equivalencecorelationsofthetwovarietieswere0.8474,0.8449,andtheirweightedrelationalgrade ofthetwovarietieswere0.8649and0.8548,respectively.[conclusion]thegreycorelationanalysismethodprovidedatheoreticalbasisfor theselectionandbreedingofnewvarietiesofd.pinnate. Keywords DahliapinnateCav.;Variety;Greycorelationdegreeanalysis K(DahliapinnateCav.)K )& K, - 2 KK3U,K+,K, X 4 U, 5 K 67,EL[ GX, [1],EL[ F6 8K X 3X,8 L[-K 4 700 X K X,>8 _ C,.)% X+, E 9 E 8 8 9 C] 4Z K\ X3[\:$Y X9 $A [2],YK X[\ 0H,PUVK X F, N9 1 GH E X,-6 - P,F ; [3-4] 1E KX,] N I9 1,Z 29^ K X K PK PK T P, NZ 29^ X J9,%0,`UV K X H @ 1 :; 1.1 :; /KX3[\$ Y@ 29^ K&X,FX 1 1.2 Y72, ^ XX, 20, bc0 H \] =. DUS"K<X 2345 (1991 ),,,, ^. <=,+, =.<= 6789 2018-09-07 X(Q)- Varietyname 1 [ 0Z Table1 TestedvarietiesofD.pinnate Code X(Q)- Varietyname Code X 1,, X 16 48-\ X 2 N X 17 KK X 3 / X 18 <W X 4 = X 19 >-535 X 5 >N ' X 20? 0 X 6 X 21 c@ X 7 A BC X 22 >-155 X 8 X 23 E X 9 X 24 N X 10 %I X 25 N X 11 U X 26 X 12 F2G X 27 44-\ X 13 NHI X 28 65-\ X 14,J. X 29 ck X 15 45,#C 299;X ^ X Y7 A 5, X 11^TP, K PK T PT PK PK6 X A 1 N UPOV(,- X$ ). K DUS [5] 2 >* > O8 0;N0; K N0; PK&GK,K N0; PK&GK,K N0 J 1.3 1\ N9 1 29^; X) 1^ N!, ^ X)! 1^ 5 2;

47 2 29- =.EOPK5 35 TA x 0, TA x i,i=1,2,,n,$ x 0 ={x 0 (1), x 0 (2),,x 0 (n)},x i ={x i (1),x i (2),,x i (n)},i=1,2,,n,t min min x 0 (k) +ρmax max x 0 (k) i (k)= x 0 (k) +ρmax max x 0 (k) (1), i (k) x 0 x i E k T.,_ x 0 (k)- xδ i (k) _ =Δ i (k), x 0 TA x i TAE KZR ρ 9T,.AJ 0~1,A 0.5 8 9Z,,T, JTA x i (k)z; TA x 0 (k), a: γ i = 1 n n i (k) i=1 ` ; [6] 1, MicrosoftExcel 2016 8 2 2.1 ST0Z# %0;A,.;X X 0 H PJ,!X B6F,; K PJ,;X 11^P +J, 8 1^; TA, ;XP 2 > 2?, 6K ),,J..XRS (P<0.05);6 2^ X 6>. XRS; ck.xrs;.xrs;f2gpk T.XRS;.X RS 2 ST0Z# Table2 ComparisonofthemaincharactersofD.pinnate X Culti var K mm ofsawt oothes PK T P KT Lengthof Widthof X 1 123.75cde 23.56bc 11.70fghij 6.05efg 72.40gh 8.54bcd 45.38cdefg 93.13fg 57.75efghij 3.59gh 2.04efg X 2 25.75o 5.00lm 6.08l 3.60fg 68.82gh 6.55defghi32.88efghij 67.13hijk 30.63mn 2.80j 1.65ijk X 3 86.00ijk 22.63b 9.16ghijkl 4.66fg 134.64cd 6.84defghi28.63ghijkl 97.00fg 38.25jklmn 5.45de 2.04ef X 4 121.60ef 17.56bcd 9.89ghijkl 5.65efg 143.66b 8.04cdefg 66.13b 95.25fg 46.13ghijklm 6.31ab 2.79b X 5 73.25klm 12.51efghijk 9.31ghijkl 5.04efg 80.05g 6.55defgh 51.75bcde 55.63lmnop 56.88efghi 4.06fg 1.71hi X 6 139.88ab 15.13defg 14.44ef 5.50efg 125.22cd 5.71fghij 43.75cdefg 84.63ghij 66.63def 5.64bc 2.24de X 7 79.88jkl 11.38efghijkl10.11ghijkl 4.53fg 97.58f 3.68ij 31.00fghijk 150.63b 65.88def 4.60f 2.20efg X 8 139.13abc 20.58cdef 10.13ghijk 5.70fg 136.47cd 4.11hij 69.50b 136.25bc 59.75efghi 6.30bc 2.73bc X 9 132.20abc 14.56defgh 7.68ghijkl 3.66fg 72.75gh 11.15ab 39.00defgh 87.80fgh 95.80ab 3.22hij 2.08efg X 10 127.00bcd 7.70ijklm 8.88ghijkl 4.06fg 72.42gh 8.96bcd 19.60hijkl 97.60efg 63.80defgh 3.20hij 1.92fgh X 11 132.20abc 19.90bcd 11.22fgh 6.58ef 76.67g 12.93a 16.00ijkl 43.00op 52.60efghijk 3.26hij 2.48cd X 12 116.60def 8.44hijklm 11.00fghi 5.62efg 117.70de 7.75cdefg 38.00efghi 139.60b 45.00hijklm 5.10e 2.52cd X 13 24.68o 4.38m 7.12jkl 4.08fg 65.15gh 4.83ghij 15.40jkl 59.60klmno 58.60efghi 3.16hij 1.62hij X 14 27.74o 7.42jklm 7.80ghijkl 3.58fg 62.80ghi 3.16j 6.80l 45.20nop 52.00efghij 3.16hij 1.68hi X 15 104.40fg 14.20defgh 16.06de 8.26de 163.33a 8.17bcdef 19.60hijkl 148.80b 89.00bc 6.96a 3.22a X 16 59.20mn 8.30hijklm 8.72ghijkl 4.00fg 62.75ghi 3.78ij 53.40bcdef 78.80ghijk 64.00defg 3.20hij 1.06lm X 17 109.60ef 10.50fghijklm 11.36fg 6.30ef 130.77cd 11.32ab 21.80efghij 86.80fghi 70.80de 6.70ab 3.22a X 18 58.20n 10.60fghijklm 7.58hijkl 4.62fg 77.73g 5.18fghij 50.80ghijk 115.60de 101.40ab 3.06hij 1.84fgh X 19 68.40lmn 5.20m 7.46ijkl 2.46g 71.04gh 5.54efghij37.60bcd 120.00cd 54.40efghij 3.34hi 1.02lm X 20 83.80ijk 15.20defg 6.74kl 3.82fg 91.79f 2.43j 30.00efghij 65.20jklmn 78.00cd 4.20fg 1.88fgh X 21 136.00abc 30.97b 24.60b 21.33a 72.46gh 10.72abc 59.67a 47.00mnop 41.00ijklmn 3.64gh 1.34jkl X 22 71.00klm 12.98efghij 20.54c 16.92b 73.31gh 8.59bcde 36.00ghijkl 68.60hijkl 58.20efghi 3.18hij 1.26kl X 23 137.40abc 5.64klm 27.72a 22.68a 114.96e 12.31a 116.00kl 36.20p 23.60n 4.40f 1.84fgh X 24 140.00ab 17.20cde 20.26c 16.40b 72.31gh 8.93bcd 25.80fghijk 183.80a 39.20jklmn 3.58gh 2.28de X 25 71.20klm 9.00ghijklm 10.10ghijkl 4.84fg 44.79j 4.57ghij 12.20ghijkl 80.00ghijk 51.00fghijkl 1.98k 1.16lm X 26 86.20ij 9.10ghijklm 18.52cd 15.12b 57.41hij 8.77bcde 29.00cdefgh 106.00def 35.20klmn 2.68ij 1.32jkl X 27 101.20gh 11.80efghijkl16.34de 11.94c 49.87ij 5.00fghij 25.40bc 49.20lmnop107.00a 2.04k 0.84m X 28 90.40hi 14.00defghi 19.24cd 10.44cd 70.41gh 5.60efghij41.00efghij 66.80ijklm 33.40lmn 2.84ij 1.34jkl X 29 144.80a 36.16a 16.64de 15.60b 100.77f 7.57cdefg 60.80jk 60.40klmno 32.00mn 5.82cd 1.80ghi : A[ G N `E 0.05S RS Note:Diferentlowercasesinthesamecolumnindicatedsignificantdiferencesat0.05levelbetweentreatments 2.2 ST0Z#R)` P > 2 AX [PJ [,X P "S,E 9Z 2T % ] N, / 3

36 b 2019B 3 ST0Z#R)` P Table3 ResultsofthedimensionlesvaluesofthemaincharactersofdiferentvarietiesofD.pinnate X K of Lengthof Widthof X 0 1.0000 1.0000 1.0000 1.0000 1.0000 1.0000 1.0000 1.0000 1.0000 1.0000 1.0000 X 1 1.2765 1.7015 0.9262 0.7529 0.8138 1.1946 1.1719 1.0526 1.0041 0.8856 1.0722 X 2 0.2656 0.3611 0.4760 0.4480 0.7735 0.9167 0.8491 0.7587 0.5325 0.6912 0.8683 X 3 0.8871 1.6338 0.7253 0.5802 1.5133 0.9575 0.7393 1.0964 0.6651 1.3453 1.0722 X 4 1.2545 1.2683 0.7827 0.7031 1.6147 1.1254 1.7078 1.0766 0.8020 1.5582 1.4669 X 5 0.7556 0.9036 0.7372 0.6269 0.8997 0.9169 1.3365 0.6287 0.9889 1.0028 0.9012 X 6 1.4428 1.0922 1.1429 0.6844 1.4075 0.7990 1.1299 0.9565 1.1584 1.3916 1.1775 X 7 0.8239 0.8214 0.8005 0.5631 1.0967 0.5152 0.8006 1.7026 1.1454 1.1386 1.1577 X 8 1.4351 1.4858 0.8015 0.7093 1.5339 0.5752 1.7950 1.5401 1.0389 1.5551 1.4340 X 9 1.3636 1.0514 0.6080 0.4555 0.8177 1.5605 1.0072 0.9924 1.6657 0.7948 1.0946 X 10 1.3100 0.5560 0.7030 0.5052 0.8140 1.2530 0.5062 1.1032 1.1093 0.7899 1.0104 X 11 1.3636 1.4371 0.8882 0.8188 0.8618 1.8087 0.4132 0.4860 0.9146 0.8047 1.3051 X 12 1.2027 0.6095 0.8708 0.6994 1.3230 1.0845 0.9814 1.5779 0.7824 1.2589 1.3261 X 13 0.2546 0.3163 0.5636 0.5077 0.7323 0.6755 0.3977 0.6737 1.0189 0.7800 0.8525 X 14 0.2861 0.5358 0.6175 0.4455 0.7065 0.4427 0.1756 0.5109 0.9041 0.7800 0.8841 X 15 1.0769 1.0254 1.2714 1.0279 1.8358 1.1430 0.5062 1.6819 1.5475 1.7180 1.6945 X 16 0.6106 0.5994 0.6903 0.4978 0.7053 0.5286 1.3791 0.8907 1.1128 0.7899 0.5578 X 17 1.1305 0.7582 0.8993 0.7840 1.4699 1.5837 0.5630 0.9811 1.2310 1.6539 1.6945 X 18 0.6003 0.7655 0.6001 0.5749 0.8737 0.7247 1.3120 1.3067 1.7631 0.7553 0.9683 X 19 0.7055 0.3755 0.5906 0.3061 0.7985 0.7751 0.9711 1.3564 0.9459 0.8245 0.5368 X 20 0.8644 1.0977 0.5336 0.4754 1.0317 0.3400 0.7748 0.7370 1.3562 1.0368 0.9893 X 21 1.4028 2.2362 1.9474 2.6548 0.8144 1.4998 1.5410 0.5313 0.7129 0.8985 0.7052 X 22 0.7324 0.9373 1.6260 2.1056 0.8240 1.2012 0.9298 0.7754 1.0119 0.7850 0.6631 X 23 1.4173 0.4073 2.1944 2.8224 1.2922 1.7222 2.9959 0.4092 0.4103 1.0861 0.9683 X 24 1.4441 1.2421 1.6039 2.0409 0.8128 1.2488 0.6663 2.0775 0.6816 0.8837 1.1998 X 25 0.7344 0.6499 0.7996 0.6023 0.5035 0.6399 0.3151 0.9043 0.8868 0.4888 0.6104 X 26 0.8891 0.6571 1.4661 1.8816 0.6453 1.2264 0.7490 1.1981 0.6120 0.6615 0.6946 X 27 1.0439 0.8521 1.2935 1.4858 0.5605 0.6995 0.6560 0.5561 1.8605 0.5036 0.4420 X 28 0.9325 1.0110 1.5231 1.2992 0.7914 0.7832 1.0589 0.7551 0.5807 0.7010 0.7052 X 29 1.4936 2.6113 1.3173 1.9413 1.1326 1.0588 1.5703 0.6827 0.5564 1.4366 0.9472 2.3 $ 1 ] Δi(k), Δ i (k)= _ X 0 (k)-x i (k) _,. i=1,2,3,,10,k=1,2,3, 3T D_,;X6;XZ RJ Δ i (k)?`2 2^? J6 GJ,. J 1.82, GJ 0 2 2^? RD_T, (1),A ρ=0.5, / 4 4 ST0Z $^_ Table4 CorrelationdegreematrixofdiferentvarietiesofD.pinnate X K of Length Width X 1 0.7670 0.5647 0.9250 0.7864 0.8301 0.8238 0.8411 0.9453 0.9955 0.8883 0.9265 X 2 0.5534 0.5875 0.6346 0.6224 0.8007 0.9162 0.8577 0.7904 0.6606 0.7466 0.8736 X 3 0.8896 0.5894 0.7682 0.6843 0.6393 0.9553 0.7773 0.9042 0.7310 0.7249 0.9265 X 4 0.7814 0.7723 0.8073 0.7540 0.5968 0.8789 0.5625 0.9223 0.8213 0.6198 0.6609 X 5 0.7883 0.9042 0.7759 0.7092 0.9008 0.9163 0.7300 0.7102 0.9880 0.9969 0.9021 X 6 0.6727 0.9080 0.8643 0.7425 0.6907 0.8191 0.8751 0.9544 0.8517 0.6991 0.8368 X 7 0.8379 0.8360 0.8202 0.6756 0.9039 0.6524 0.8203 0.5643 0.8622 0.8678 0.8523 X 8 0.6766 0.6520 0.8210 0.7579 0.6302 0.6817 0.5337 0.6276 0.9590 0.6211 0.6771 X 9 0.7145 0.9465 0.6989 0.6256 0.8331 0.6188 0.9921 0.9917 0.5775 0.8160 0.9058 X 10 0.7459 0.6721 0.7539 0.6478 0.8303 0.7825 0.6482 0.8981 0.8928 0.8124 0.9887 X 11 0.7145 0.6755 0.8906 0.8340 0.8682 0.5295 0.6080 0.6391 0.9142 0.8233 0.7489 X 12 0.8178 0.6997 0.8757 0.7517 0.7381 0.9150 0.9800 0.6116 0.8070 0.7785 0.7362 X 13 0.5497 0.5710 0.6759 0.6489 0.7727 0.7371 0.6017 0.7361 0.9797 0.8053 0.8605 X 14 0.5604 0.6622 0.7040 0.6214 0.7561 0.6202 0.5247 0.6504 0.9047 0.8053 0.8870 8

47 2 29- =.EOPK5 37 ` 4 X K of Length Width X 15 0.9221 0.9728 0.7703 0.9703 0.5212 0.8642 0.6482 0.5716 0.6244 0.5590 0.5672 X 16 0.7003 0.6943 0.7461 0.6444 0.7554 0.6587 0.7059 0.8928 0.8897 0.8124 0.6730 X 17 0.8746 0.7901 0.9004 0.8082 0.6595 0.6092 0.6756 0.9797 0.7975 0.5819 0.5672 X 18 0.6948 0.7951 0.6947 0.6816 0.8781 0.7677 0.7447 0.7479 0.5439 0.7881 0.9663 X 19 0.7555 0.5930 0.6897 0.5674 0.8187 0.8018 0.9692 0.7186 0.9439 0.8383 0.6627 X 20 0.8703 0.9031 0.6611 0.6343 0.9663 0.5796 0.8016 0.7758 0.7187 0.9612 0.9884 X 21 0.6932 0.4240 0.4899 0.3548 0.8306 0.6455 0.6272 0.6600 0.7602 0.8997 0.7553 X 22 0.7727 0.9356 0.5924 0.4515 0.8379 0.8189 0.9283 0.8020 0.9870 0.8089 0.7298 X 23 0.6856 0.6056 0.4324 0.3330 0.7570 0.5575 0.3132 0.6063 0.6068 0.9135 0.9663 X 24 0.6720 0.7899 0.6011 0.4665 0.8294 0.7853 0.7317 0.4579 0.7408 0.8867 0.8199 X 25 0.7741 0.7222 0.8195 0.6959 0.6470 0.7165 0.5706 0.9048 0.8893 0.6403 0.7002 X 26 0.8914 0.7263 0.6613 0.5079 0.7195 0.8008 0.7838 0.8212 0.7011 0.7289 0.7488 X 27 0.9540 0.8602 0.7561 0.6519 0.6743 0.7518 0.7257 0.6721 0.5140 0.6470 0.6199 X 28 0.9309 0.9881 0.6350 0.7526 0.8135 0.8076 0.9392 0.7879 0.6846 0.7527 0.7553 X 29 0.6483 0.3609 0.7415 0.4915 0.8728 0.9393 0.6148 0.7415 0.6723 0.6758 0.9452 2.4 29 0Z $ 5?`),] ai /,X @A[ 9 =, TA ; TA, X, P < 5 ST0Z $ $ Table5 Thegreyrelevantdegreeandrelevantorderofdiferentvari etiesofd.pinnate X a Equalweight Order corelationdegree a Weighted incidence degree Order X 1 0.8449 2 0.8548 2 X 2 0.7312 20 0.7375 21 X 3 0.7809 11 0.7829 10 X 4 0.7434 16 0.7533 16 X 5 0.8474 1 0.8649 1 X 6 0.8104 3 0.8111 6 X 7 0.7903 8 0.7909 9 X 8 0.6943 27 0.6991 25 X 9 0.7928 6 0.7967 8 X 10 0.7884 9 0.8144 5 X 11 0.7496 14 0.7536 15 X 12 0.7919 7 0.7714 12 X 13 0.7217 22 0.7472 20 X 14 0.6997 26 0.7206 22 X 15 0.7265 21 0.6960 27 X 16 0.7430 17 0.7631 13 X 17 0.7494 15 0.7518 17 X 18 0.7548 13 0.7570 14 X 19 0.7599 12 0.7715 11 X 20 0.8055 4 0.8220 3 X 21 0.6491 28 0.6845 28 X 22 0.7877 10 0.8175 4 X 23 0.6161 29 0.6566 29 X 24 0.7074 24 0.7178 24 X 25 0.7346 19 0.7507 18 X 26 0.7355 18 0.7487 19 X 27 0.7116 23 0.6991 25 X 28 0.8043 5 0.8025 7 X 29 0.7004 25 0.7203 23 29^;Xa 5 G > -535? 0 >N ' NHI 5 ^ X P UV, H )<,? XC! D 5,J. 65-\ >-155 5^ P [+ Z,?`. 19^P ^,? X, a 5>-535 >N ' A BC N?`), a >-535 3 E N9 1X5! 91,` 5T N P5` G6 [6-7],< T S-5",`;S, G [8] N9 E K XI H,1'Q,?`Eb [C - P, $ N91Z T2 N9 \.Z,E2Z BUJ., 3 X, &, 9 B UJ\ P. H N9 1IA 29^ K X,$I #1 ` PI XU 1, ^ PZ XU, / ) 0 ] N 9 1Z K &'I E a6 a @ /,>-535 &'U,3Xa 6 a9+ 0.8474 0.8649 E 29^ K X,) P< A.,.&' \ 3,3Xa6 a9+ 0.8449 0.8548 XN 0UV X C,,? H., P R K&'IJ,GH K2 KR K S K-&%, ## [ KN K X,R [9] T ( -. 79/)

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