xbrli:pure iso4217:EUR BBVA PATRIMONIO CORTO PLAZO, FI 1.0.0 2024-01-01 2024-06-30 BBVA PATRIMONIO CORTO PLAZO, FI 1.0.0 2023-07-01 2023-12-31 BBVA PATRIMONIO CORTO PLAZO, FI 1.0.0 2024-01-01 2024-06-30 BBVA PATRIMONIO CORTO PLAZO, FI 1.0.0 2023-01-01 2023-12-31 BBVA PATRIMONIO CORTO PLAZO, FI 1.0.0 2024-04-01 2024-06-30 BBVA PATRIMONIO CORTO PLAZO, FI 1.0.0 2024-01-01 2024-03-31 BBVA PATRIMONIO CORTO PLAZO, FI 1.0.0 2023-10-01 2023-12-31 BBVA PATRIMONIO CORTO PLAZO, FI 1.0.0 2023-07-01 2023-09-30 BBVA PATRIMONIO CORTO PLAZO, FI 1.0.0 2022-01-01 2022-12-31 BBVA PATRIMONIO CORTO PLAZO, FI 1.0.0 2021-01-01 2021-12-31 BBVA PATRIMONIO CORTO PLAZO, FI 1.0.0 2019-01-01 2019-12-31 BBVA PATRIMONIO CORTO PLAZO, FI 1.0.0 2021-01-01 2023-12-31 BBVA PATRIMONIO CORTO PLAZO, FI 1.0.0 2019-01-01 2023-12-31 BBVA PATRIMONIO CORTO PLAZO, FI 1.0.0 2024-06-30 BBVA PATRIMONIO CORTO PLAZO, FI 1.0.0 2023-12-31 BBVA PATRIMONIO CORTO PLAZO, FI 1.0.0 2022-12-31 BBVA PATRIMONIO CORTO PLAZO, FI 1.0.0 2021-12-31 BBVA PATRIMONIO CORTO PLAZO, FI 5605 02 02 2024 EUR A- false BBVA PATRIMONIO CORTO PLAZO, FI CL/ AZUL 4 Madrid EM bbvafondos@bbvaam.com www.bbvaassetmanagement.com 05 Azul, 4 Madrid tel.900 108 598 EM bbvafondos@bbvaam.com 2022-03-25 08 02 1 en una escala del 1 al 7 Se invierte, directa o indirectamente a través de IIC (máximo 10%), el 100% de la exposición total en activos de renta fija pública y/o privada (incluyendo instrumentos del mercado monetario cotizados o no, que sean líquidos, y hasta un 20% en depósitos) de emisores y mercados OCDE. La duración media de la cartera será inferior a 1 año. El Fondo ha realizado operaciones en instrumentos financieros derivados con la finalidad de inversión. La metodología aplicada para calcular la exposición total al riesgo de mercado es la metodología del compromiso. Una información más detallada sobre la política de inversión del fondo se puede encontrar en su folleto informativo. 01 1.64 2.12 1.64 0.00 3.29 3.29 3.29 2.30 EUR 5152580.25 7146399.04 334 362 0.00 0.00 false 500000 EUR 53875000 73483000 207012000 10.4559 10.2826 9.9926 0.15 0.15 0.00 0.00 0.15 0.15 01 0.02 0.02 01 1.69 0.86 0.82 0.91 0.81 2.90 -0.02 -0.03 2024-04-01 2024-01-02 0.03 0.04 2024-05-30 2024-03-27 01 0.13 0.12 0.14 0.16 0.09 0.13 0.81 0.89 0.73 0.75 0.76 13.98 0.03 0.03 0.04 0.03 0.03 1.06 BMK_C_4481 0.15 0.15 0.14 0.16 0.12 0.13 0.00 0.00 -0.01 -0.01 0.00 -0.01 0.18 0.09 0.09 0.09 0.09 0.36 0.30 4481001_20240630_VL png 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 0 0 false false false false false false false false false false No aplicable false false true false false false false true BBVA Asset Management SA SGIIC cuenta con un procedimiento simplificado de aprobación de otras operaciones vinculadas no incluidas en los apartados anteriores. 1. SITUACION DE LOS MERCADOS Y EVOLUCION DEL FONDO. a) Visión de la gestora sobre la situación de los mercados. El primer semestre del año ha estado caracterizado por la resiliencia de la economía estadounidense, aumentando la probabilidad de un aterrizaje suave, pero también ha venido aparejado de una inflación más pegajosa de lo esperado, sobre todo en el sector servicios. La actividad económica en la eurozona exhibió menos dinamismo en la primera parte del año. Sin embargo, hemos empezado a observar cierta mejoría de los indicadores de actividad. En este escenario, los tipos de interés soberanos han mantenido una alta volatilidad a lo largo del semestre. En Europa el tipo alemán a 2 años subía 43pb al 2,83% y el 10 años hacía lo propio, 48pb a un nivel de 2,50%. Los tipos reales a 10 años en Alemania aumentaron 41pb hasta el 0,45%. Asimismo, las expectativas de inflación a 10 años se elevaron 5pb en Alemania al 2%. En cuanto a la deuda periférica europea, el presidente de Francia, Emmanuel Macron, sorprendía convocando elecciones legislativas anticipadas en junio, después de que su partido sufriera un mal resultado en las elecciones al parlamento europeo. Aparte, Francia, junto con otros países como Italia, era incluida en el nuevo procedimiento de déficit excesivo, encuadrado en el marco de las nuevas reglas fiscales europeas. En este contexto, las primas de riesgo deshicieron en junio el buen comportamiento que llevaban a lo largo del semestre, cerrando finalmente con incrementos en varios países. En el corto plazo (1 año), vimos como la prima de riesgo (vs Alemania) en el año de Francia alcanzó 33pb, 29pb en España y 45pb para Italia. El mercado de crédito, por su parte, terminaba el semestre mostrando buen comportamiento, ponderando más el buen estado de la economía que la expectativa de tipos de interés más elevados, y apoyado en los sólidos fundamentales que las empresas siguen manteniendo En la actualidad, el mercado descuenta entre una y dos bajadas adicionales en el BCE para lo que queda de 2024. La letra española a año cotiza alrededor del 3.29%, 3.35% la francesa, 3.15 la alemana y 3.39 la italiana. b) Decisiones generales de inversión adoptadas. A lo largo del Semestre hemos mantenido moderada la duración. Además, seguimos manteniendo bastante actividad en letras y bonos Euro jugando los diferentes países y plazos buscando optimizar la cartera. c) Índice de referencia. La gestión toma como referencia la rentabilidad del índice €STR. El índice se tomará únicamente a efectos meramente informativos o comparativos. d) Evolución del Patrimonio, participes, rentabilidad y gastos de la IIC El patrimonio del fondo ha disminuido un 26,68% en el periodo y el número de partícipes ha disminuido un 7,73%. El impacto de los gastos soportados por el fondo ha sido de un 0,18%. La liquidez del fondo se ha remunerado a un tipo medio del 3,29%. El índice de rotación de la cartera ha sido del 1,64%. La rentabilidad del fondo en el periodo ha sido del 1,69%. e) Rendimiento del fondo en comparación con el resto de fondos de la gestora La rentabilidad del fondo en el periodo ha sido inferior a la de la media de la gestora situada en el 4,12%. Los fondos de la misma categoría gestionados por BBVA AM tuvieron una rentabilidad media ponderada del 0,76% y la rentabilidad del índice de referencia ha sido de un 1,92%. 2. INFORMACION SOBRE LAS INVERSIONES. a) Inversiones concretas realizadas durante el periodo. Durante el semestre hemos mantenida muy contenida la duración del fondo. A final del semestre nos situábamos en una duración de 0.17. Continuamos con bastante actividad en letras y bonos Euro jugando los diferentes países y plazos buscando valor. Hemos incrementado exposición en bonos emitidos por la EU debido a que cotiza a niveles interesantes y se ha barajado la posibilidad de entrar en índices de bonos europeos. Buscamos una buena actuación de estos bonos a pesar de la avalancha de emisión por la calidad que ofrecen. También hemos aprovechado el abaratamiento relativo de Francia comprando más duración en el país. El fondo ha cerrado el semestre con un tracking error de 0.19%. La TIR de cartera se sitúa en 3.1% con una duración aproximada de 0.17. b) Operativa de préstamo de valores No se han realizado operaciones de préstamo de valores durante el periodo. c) Operativa en derivados y adquisición temporal de activos A lo largo del periodo se han realizado operaciones de derivados con la finalidad de cobertura cuyo grado de cobertura ha sido de 0,99. También se han realizado operaciones de derivados con la finalidad de inversión cuyo grado de apalancamiento medio ha sido de 0,00%. d) Otra información sobre inversiones. Las inversiones subyacentes a este producto financiero no tienen en cuenta los criterios de la UE para las actividades económicas medioambientalmente sostenibles. 3. EVOLUCION DEL OBJETIVO CONCRETO DE RENTABILIDAD. No aplica 4. RIESGO ASUMIDO POR EL FONDO La volatilidad del fondo ha sido del 0,13% , inferior a la del índice de referencia que ha sido de un 0,15%. 5. EJERCICIO DERECHOS POLITICOS. No aplica 6. INFORMACION Y ADVERTENCIAS CNMV. No aplica 7. ENTIDADES BENEFICIARIAS DE LA IIC SOLIDARIA E IMPORTE CEDIDO A LAS MISMAS. No aplica 8. COSTES DERIVADOS DEL SERVICIO DE ANALISIS. No aplica 9. COMPARTIMENTOS DE PROPOSITO ESPECIAL (SIDE POCKETS). No hay compartimentos de propósito especial 10. PERSPECTIVAS DE MERCADO Y ACTUACION PREVISIBLE DEL FONDO. El ciclo de bajadas del BCE ha empezado ya al final de este primer semestre del año. Es de esperar que este ciclo continúe en la segunda mitad del año, pero sobretodo, en el 2025. El BCE debería dirigirse hacia tipos menores (neutrales) siempre y cuando la inflación continúe su camino a la baja. No aplicable No Aplica 10821605000 239190 0.76 1614101000 52064 -0.75 205463000 5832 1.09 1784328000 63403 1.64 0 0 0.00 1383728000 48665 2.53 102339000 7516 7.83 6735899000 312147 10.83 0 0 0.00 0 0 0.00 0 0 0.00 0 0 0.00 85727000 4795 2.30 20954295000 689452 3.87 0 0 0.00 0 0 0.00 0 0 0.00 0 0 0.00 5157407000 143817 1.49 2456180000 50244 14.43 210747000 7813 1.47 51511818000 1624938 4.12