BBVA RMBS 2 Fondo de Titulización de Activos 2.0.0 2016-01-01 2016-03-31 BBVA RMBS 2 Fondo de Titulización de Activos 2.0.0 2015-01-01 2015-03-31 BBVA RMBS 2 Fondo de Titulización de Activos 2.0.0 2015-01-01 2015-12-31 BBVA RMBS 2 Fondo de Titulización de Activos 2.0.0 2007-03-26 2007-03-26 BBVA RMBS 2 Fondo de Titulización de Activos 2.0.0 2016-03-31 BBVA RMBS 2 Fondo de Titulización de Activos 2.0.0 2015-12-31 BBVA RMBS 2 Fondo de Titulización de Activos 2.0.0 2007-03-26 iso4217:EUR iso4217:USD iso4217:JPY iso4217:GBP xbrli:pure BBVA RMBS 2 Fondo de Titulización de Activos 8691 NIF EUROPEA DE TITULIZACION S.A., S.G.F.T. 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ES0314148059 2013-05-17 FCH CCsf CCsf BBB- BONOSC ES0314148059 2012-11-23 MDY Casf Casf Baa3 BONOSC ES0314148059 2015-02-25 SYP B-sf B-sf BBB 0 0 0.00 0.00 0.81 0.83 true true false false false false 0 0 true true 32.47 34.00 0 0 0.00 0.00 0 0 false false NIF BBVA NIF Deutsche Bank AG, London Branch NIF - NIF - NIF - NIF - NIF - 3 9379000 12986000 0.39 0.53 0.49 0 0 0.00 0.00 0.00 9379000 12986000 0.39 0.53 0.49 Epígrafe 4.9.3.2 Nota de Valores 12 43540000 41671000 1.80 1.69 1.77 0 0 0.00 0.00 0.00 43540000 41671000 1.80 1.69 1.77 Epígrafe 4.9.3.2 Nota de Valores Serie A3 ES0314148026 1.00 1.06 1.06 Referencia del folleto: Capitulo 4.9.3.6 Serie A4 ES0314148034 1.00 1.06 1.06 Referencia del folleto: Capitulo 4.9.3.6 Serie B ES0314148042 1.25 0.39 0.49 Referencia del folleto: Capitulo 4.9.3.6 Serie C ES0314148059 1.00 0.39 0.49 Referencia del folleto: Capitulo 4.9.3.6 ES0314148042 Serie B 12.00 5.72 5.68 Referencia del folleto: Capitulo 3.4.6.2.1 ES0314148059 Serie C 10.00 5.72 5.68 Referencia del folleto: Capitulo 3.4.6.2.1 1.00 0.39 0.49 Referencia del folleto: Capitulo 3.4.2.2 Triggers Amortizacion Secuencial Referencia del folleto: Capitulo 4.9.3.6 Amortizacion de los Bonos de la Clase A. Aplicación ordinaria en el siguiente orden: 1º Amortización del principal de los Bonos de la Serie A1. 2º Amortización del principal de los Bonos de la Serie A2 una vez hubieran sido totalmente amortizados los Bonos de la Serie A1. 3º. Amortización del principal de los Bonos de la Serie A3 una vez hubieran sido totalmente amortizados los Bonos de las Series A1 y A2. 4º. Amortización del principal de los Bonos de la Serie A4 una vez hubieran sido totalmente amortizados los Bonos de las Series A1, A2 y A3. Referencia del folleto: Capitulo 4.9.3.6 Excepcionalmente si no se hubiera producido la amortización de la Serie A1 y/o de la Serie A2 y/o de la Serie A3 en su totalidad se interrumpirá el orden de aplicación del apartado 2.1 anterior en caso de que en la Fecha de Determinación precedente a la Fecha de Pago correspondiente la proporción entre (i) el Saldo Vivo de los Préstamos Hipotecarios no Morosos, incrementado en el importe de los ingresos percibidos por el reembolso del principal de los Préstamos Hipotecarios durante el Periodo de Determinación precedente a la Fecha de Pago correspondiente, y (ii) la suma del Saldo de Principal Pendiente de la Clase A, fuera inferior o igual a 1. En este supuesto, en la Fecha de Pago correspondiente, el importe de los Fondos Disponibles para Amortización aplicado a la amortización de la Clase A (Series A1, A2, A3 y A4) se aplicará a la amortización de la Serie A1 y a la amortización de la Serie A2 y a la amortización de la Serie A3 y a la amortización de la Serie A4, distribuyéndose entre las mismas a prorrata directamente proporcional (i) al Saldo de Principal Pendiente de la Serie A1, (ii) al Saldo de Principal Pendiente de la Serie A2, (iii) al Saldo de Principal Pendiente de la Serie A3 y (iv) al Saldo de Principal Pendiente de la Serie A4, a la Fecha de Determinación precedente a la Fecha de Pago correspondiente. Referencia del folleto: Capitulo 4.9.3.6 Amortización de los Bonos de la Serie B. Aunque no se hubieran amortizado totalmente los Bonos de la Clase A, se procederá a la amortización de la Serie B cuando concurran las siguientes cirnscuntancias: i) el Saldo de Principal pendiente de la Serie B sea igual o mayor al 4,50% del Saldo de Principal Pendiente de la Emisión de Bonos, y ii) el Saldo Vivo de los Préstamos Hipotecarios Morosos no exceda del 1,25% del Saldo Vivo de los Préstamos Hipotecarios no Dudosos. Referencia del folleto: Capitulo 4.9.3.6 Amortización de los Bonos de la Serie C. Aunque no se hubieran amortizado totalmente los Bonos de la Clase A, se procederá a la amortización de la Serie C cuando concurran las siguientes cirnscuntancias: i) el Saldo de Principal pendiente de la Serie C sea igual o mayor al 4,00% del Saldo de Principal Pendiente de la Emisión de Bonos, y ii) el Saldo Vivo de los Préstamos Hipotecarios Morosos no exceda del 1,00% del Saldo Vivo de los Préstamos Hipotecarios no Dudosos. Referencia del folleto: Capitulo 4.9.3.6 Además para proceder a la amortización de la Serie B y de la Serie C: i) que no fuera de aplicación la Amortización a Prorrata de la Clase A, ii) que el importe del Fondo de Reserva Requerido haya sido dotado en su totalidad en la Fecha de Pago correspondiente, iii) que en la Fecha de Determinación precedente a la Fecha de Pago correspondiente, el importe del Saldo Vivo de los Préstamos Hipotecarios no Dudosos sea igual o superior al 10 por 100 del Saldo Vivo inicial a la constitución del Fondo. Diferimiento/Postergamiento intereses Referencia del folleto: Capitulo 3.4.6.2.1 Aplicación Pago de los intereses devengados de los Bonos de la Serie B. Se procederá a la postergación de este pago al 8º lugar cuando en la Fecha de Determinación precedente a la Fecha de Pago correspondiente el Saldo Vivo acumulado de los Préstamos Hipotecarios Dudosos desde la constitución del Fondo fuera superior al 12,00% del Saldo Vivo inicial de los Préstamos Hipotecarios en la constitución del Fondo y siempre que no se hubiera producido la completa amortización de los Bonos de la Serie A1, de la Serie A2 , de la Serie A3 y de la Serie A4 y no se fuera a producir en la Fecha de Pago correspondiente. Referencia del folleto: Capitulo 3.4.6.2.1 Aplicación Pago de los intereses devengados de los Bonos de la Serie C. Se procederá a la postergación de este pago al 9º lugar cuando en la Fecha de Determinación precedente a la Fecha de Pago correspondiente el Saldo Vivo acumulado de los Préstamos Hipotecarios Dudosos desde la constitución del Fondo fuera superior al 10,00% del Saldo Vivo inicial de los Préstamos Hipotecarios en la constitución del Fondo y siempre que no se hubiera producido la completa amortización de los Bonos de la Serie A1, de la Serie A2, de la Serie A3, de la Serie A4 y de la Serie B y no se fuera a producir en la Fecha de Pago correspondiente. No reduccion del Fondo de Reserva Referencia del folleto: Capitulo 3.4.2.2 El importe del Fondo de Reserva requerido en cada Fecha de Pago (el “Fondo de Reserva Requerido”) será la menor de las siguientes cantidades: (i) Cuarenta millones (40.000.000,00) de euros. (ii) La cantidad mayor entre: a) El 1,60% del Saldo de Principal Pendiente de la Emisión de Bonos. b) Veintisiete millones quinientos mil (27.500.000,00) euros. Referencia del folleto: Capitulo 3.4.2.2 No obstante lo anterior, el Fondo de Reserva Requerido no se reducirá en la Fecha de Pago que corresponda y permanecerá en el importe del Fondo de Reserva Requerido en la Fecha de Pago precedente, cuando en la Fecha de Pago concurra cualquiera de las circunstancias siguientes: i) Que en la Fecha de Determinación precedente a la Fecha de Pago correspondiente, el importe a que ascienda el Saldo Vivo de los Préstamos Hipotecarios Morosos fuera superior al 1,00% del Saldo Vivo de los Préstamos Hipotecarios no Dudosos. ii) Que el Fondo de Reserva no pudiera ser dotado en el importe del Fondo de Reserva Requerido en la Fecha de Pago correspondiente. iii) Que no hubieran transcurrido tres (3) años desde la fecha de constitución del Fondo. 4653 394228000 4693 402257000 6475 805052000 484 44577000 488 45623000 648 91884000 505 37293000 506 37905000 675 77875000 930 103930000 938 106197000 1327 209749000 2124 181558000 2131 184540000 2939 358330000 358 31440000 364 32632000 477 64153000 1230 95392000 1239 97402000 1612 196876000 966 85600000 971 87050000 1371 180045000 4129 494987000 4162 504377000 6076 1036614000 110 8627000 110 8798000 165 19974000 521 35840000 525 36741000 715 73362000 1242 97381000 1251 99155000 1661 193661000 2768 353314000 2785 360333000 3907 742791000 116 7292000 117 7440000 174 17850000 629 57302000 635 58746000 864 113016000 121 12420000 121 12641000 186 29527000 129 11404000 129 11589000 187 25533000 3448 306401000 3462 311656000 4790 624504000 594 62313000 602 63926000 828 139204000 25057 2421299000 25229 2469008000 35077 5000000000 0 0 0 0 0 0 0 0 0 0 0 0 25057 2421299000 25229 2469008000 35077 5000000000 25057 2421299000 2421299000 25229 2469008000 2469008000 35077 5000000000 5000000000 25057 2421299000 25229 2469008000 35077 5000000000 3999 194021000 3805 184937000 7 277000 14996 1468339000 14448 1413535000 23 2786000 5922 739706000 6831 850626000 27698 3840119000 71 9512000 70 9219000 7349 1156818000 28 3745000 31 4306000 0 0 17 2559000 19 2785000 0 0 12 1651000 13 1827000 0 0 12 1766000 12 1773000 0 0 25057 2421299000 25229 2469008000 35077 5000000000 55.73 56.35 76.66 EURIBOR/MIBOR a 1 año (M. Hipo 24285 2346045000 0.69 0.80 M. Hipotecario Bancos 102 7822000 0.08 2.10 M. Hipotecario Conjunto de Ent 670 67432000 0.07 2.12 TOTAL 25057 2421299000 0.67 0.84 21508 2071372000 19165 1883270000 0 0 2766 274306000 5252 506375000 0 0 44 4900000 56 6270000 0 0 704 67617000 663 64339000 97 17539000 23 2041000 75 7023000 6 1031000 5 447000 9 887000 374 51955000 0 0 1 174000 4857 684439000 6 577000 7 630000 16082 2374409000 0 0 0 0 13151 1799283000 0 0 0 0 493 68978000 1 39000 1 40000 17 2366000 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 25057 2421299000 25229 2469008000 35077 5000000000 0.96 1.04 4.36 0.15 0.20 4.05 0.17 0.16 0.11 - 40500 2443357000 2443357000 50000 5000000000 5000000000 40500 2443357000 50000 5000000000 EstadoS06NotasExplicativas.pdf pdf 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