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Unformatted text preview: pËàE pËàE † ÉàF ïÉàF ƒ ~ 1[ r : àÉàF àÉàF pËàF PÉàF PÉàF ÿÉàF e Å» ¼ ª ) e Å» ª ) ðÉàF eÅ » ¼ ª eÅ » ¼ ª `ÉàF 2004 ˜ s º ^ r: À¦ç¼ª) X € { 8¨ ¦ ç ¼ ª EDU4562 Income922 AGRI892INDUS892Serveice892 NoMove892Work89 2 NoWork89 2 R2 2 0.2483 ’ º ^ r : Moran’s I =0.5155¨¦ ç ¼ ª ) €X { ´ ª ) á Õ çWr : ] r: (2 Bandwidth 0 km)¨ ¦ ç ¼ ª ) X € { ´ ª) áÕ çW r: ] r : Y=ρWY+Xβ+ε2 {´ª) áÕçWr: ^ r: (spatial weighting matrix)˜ § ç ¼ ª ) ˜ § 缪 ) (Discrete)2 (Continuity) ’ º ^ r : (Contiguity Matrix)˜§ ç ¼ ª (Distant Matrix)˜ § ç ¼ ª (Order Matrix) tRook æé Contiguity 2 Queen Contiguity ’ º ^ r : order tæ é 2 Bandwidth=d˜ § ç ¼ ª d2 1(wij=1 if dij2 0(wij=0 otherwise)2 ˜ § ç¼ ª N ’ º^ r : 12 0 ’ º^ r : wij=exp(0.5(dij/b)2) 2 wij=[1-(dij/b)2] if dij˜ s º ^ r : °§ ç ¼ ª) X€{´ ] r: ÊàF à [Ë tBandwidth 5km2 10km2 20km…100km 2 150km ¸ § ç ¼ ) æé ª 2 ’ º ^ r: (2 )2 Bandsidth=10km ’ ^ r : 2 10km 2 bandwidth ˜ s º ^ r : °§ç ¼ª) X€{´ º^r: h§ ç ¼ ª I 2 )2 bandwidth h § ç ¼ ª ) Moran’s I(2 Queen of first order (2 )h § ç ¼ ª Bandwidth 2 10km~20km h § ç ª¼ ) Moran’s 10~20kmh § ç ¼ ª ä˜ Bandwidth ’ º ^ r : optimal2 r97228024 2 h §ç¼ª Geographically Weighted Regression the analysis of spatially varying relationships A. Stewart Fotheringham , Chris Brunsdon, ...
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This note was uploaded on 03/26/2010 for the course GEOG 0977 taught by Professor Hadg during the Spring '10 term at 東京国際大学.

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