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Кластерные медиафасады

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Медиафасады и рекламные экраны
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Кластерные медиафасады
  • Производство
  • Монтаж
  • Кластерные медиафасады

Кластерные медиафасады

Кластерные медиафасады представляют собой конструкцию, состоящую из герметичных светодиодных кластеров, закрепленных на стальных тросах. Управление изображением на отдельных элементах осуществляется с помощью специального программного обеспечения.
Это позволяет использовать кластерные элементы в качестве единого большого дисплея.

Подобные медиафасады монтируются на зданиях нестандартной формы и обеспечивают эстетическое оформление объектов в ночной период времени. С помощью таких изделий удается создавать светодиодные экраны огромных размеров на неровных и изогнутых стеновых поверхностях (фасады стадионов круглой формы, крыши сооружений в виде сферы).

Основные преимущества

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(/figma)-->Монтаж на поверхностях любой формы и конфигурации;

    Монтаж на поверхностях любой формы и конфигурации;

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(/figma)-->Имеют сравнительно небольшой вес (от 7 кг/кв.м);

    Имеют сравнительно небольшой вес (от 7 кг/кв.м);

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(/figma)-->Устанавливаются на поверхности различных размеров;

    Устанавливаются на поверхности различных размеров;

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fyOvJaMEbmcGxqwBqBArF1tkz0yEuVuit7CXzdGHlmsISlmBd1f7yJpcvjOXh9PAwgmCZ15bXsL7QWoVUcOY9LFTpEVOdZR6NjjOHWG4UuhSGMcfFEkuWsuRk6Pun0qRRO1adbry4Pp1fy0WYwN6jMSYbqRlzQc5uLyMW6oZYhqQyU+FLGZwc7k7HGftUdTAvApmGcyYpGRi4VdK5Ahp/E6uBg0KxOds8GBqG2ig5Aw4ZBWo6WDuEUwz9eC/GdRaLN9b2knG8DcuHlaZqUM1sYEoaUitCrMStlKJ6YJWxT5GAyHoeWZfGCYLL/IQyhNPgaJe32V2QESEWkvs1m06wzXqilaPJ3pil0wloqhxXk7SXD8UjRJg1LbWVf9+JUuxepqhhjtVc5exod5ykB2DGeSltOA3j6LBdSsdJjJsnyd5zYFcq7N0pKmFvby+NF9jN2jwaJUeMkfUy/i2hKeLfcsiwp8zQmexNsQGK25aQo6PMtuAIHuLXlAON+DgZ5tXuvOrCtFyV26WFi5K6OhoKh0IML+zo1/SHfh4GebXVH1vWzkAdxfKmSeDH7CCzwxZnxjmbx1iYM4L2kr0EDoE9xlea52sQ2mlzCCle5lkhGeB5EJKoy7VA1SovcUnCxYjBXl7oqqFahHXklPWsWxAvZYicfrljdnvqSrKSCbCBgLU/ZxhyyqIrZilWzZosXpd1+ZUFtOxlSJ5hoNdQfIkrl9MY5E+RZ8nN2SxGuFBeYuwWaMXld6DKEmXl5tKNcAIrHSoqFCfMPm78qqghUMPL3lJlsKPKDIaNs3u+CHBkw2hTYaymR3t7KEzBmNXJp7g8S6CIVeRAc1FLj/fpAV2ekdgpdJED0QjfCJNEzz1aMLDyMMI4nA+KQ8R3J6g7SbECiuZ0PowD9dwFj7qWAr2aydLfzJgJw2kOuradlfLM9o55NQAg2+qg4fMHoseCEl4WMuLrv4GwUThHbXJ0GMCtoIxU4IjIXAlZSqqxAU0RwXf/CJ44z3orw0yXqzM6KN5W7hNrmwg+2IRaNoksWBXHkQdnxy5dT8ofC6wKuPGpYwKPEYjIISVmaUpbQfa2izqW724TY2Tv9DUbb9qqClDHrR8FM0BL2dvOsg5Lil8lluqQn0UjmFMlgObhlwRQOVbGLcSaUmKyT/BOV1a28E0ZmrNq60Z8AAuDfsAPb3htVaTBEvDSMdhp2XCCltNuDNwm3sA4jMIZCt/65w7SnA+LOSM8H072zck+FIU0E1Gs0jUSvI/M/Tzg1bzx0X4yyb6dqQ60AHl1Fg5Br2khPTXmx+PoaDI8uMUHh0gzYdYAYdJqbwDW+BMOnMwTDBhfUocitlS1YbSPfXv27ADphVgWhgI08v4Z9JkXZF8kapWuJnhgwY0+J1Ts06gHJxFcZl0ssdWo55QGu5yBeuC5qExfU8fDioY0+tvKRHg1A/XA8/BlcRasFR09+O1DhIkFgHMK0MjnpzT5PtJYtBr1HXDyInU+X3T04AtGMCUYOmwHR4m8rdLVBGakXhu5OIh9oezp4Y0yYNkTpiNc3O1nkJrYOkRcwPhFthrViFWEsE6HkzvOYjW5zS+d1NXBCJR3nkJoomY5vau1CcXedQapiTeRpFUN8+5qX5O0KinfY3JYDzmwkGh/Hs0OaCTYjTXx2JtQmnCrwObV8zXxuJtxmnSbnuTQW1Q2BsLHn8ZosvZhgl1qJ2hA8gQ0WU8Pd1IVibNrxJp4YrWvSboLBPMQp981zA2Sr6r2NYl7UPyiAJsBFuq4eKJ40q3w+hMPPUxk4lo5EU8SX13paoKHNMaKZuLJ4slFRw/6uq9+L/EU8TVlTw8HFFHxahUCiKeJp9wCrT8Ii5F+/uuGp4uvPYPUxD3iLUQDcbd4ag7roT67lYz+seLrTmM02c7uzT/jeKp42s04TXrlOJu7VCAU+/VnsZr8KuL22GM/FS+VTy97evhhEENTGgWCb6j2Ncl30kOya9KLxTPKnh5+IS27C8fGdfUbc1gPfZdaKiPvy6V4Zt7RYy+KVZ6bogwovymD9cgA0XeEg0n9mAMWJZ4pvvkmlCZ8sfb2IM9Y/kDKbzmN0nQRZzZVAErhgeJ+8azTGE22Oy5yiRRFPPmtlb6mGOrLFheBSqm4VHb1+EidnzhdVsQ9GagH4jKIWFlKcfkmlCbc4/5sxtPDeDE/QZVQ3ltFaJp9vUU5klT3nUZpugN4f/YLiueJpOjowUdUP4sf8OFr1b4mGSuUF414HIPksNrXJBOeiwj76lI3zTt6bKYvcNQOSsbiu8uuHp/vsa7SQRhuJKkK9gjL6RmkJl7M9UZNm4haUqCMVHQ1wbHe+A1IqJWafw/q60pwC1iEOuW+4gXihkJuoTzDX3VsiJNU50RKyjKNeqUUjyapxnr6Ske24Po9gIoPqvfGl4zwVnmcj3DBvCl/b5W8r9MxnP4vpcdk74gWspDppM2knQvEHN93ahTi31gcReMqxctUhSgjwZqH85ihAjfMKtX3V6lasAV4EWJFleTlVRJ3jj1GyJN4YaiggzFO+Xj0cDyfYugV1aFu9kKrX4dHeIc4O5hZl9hD9ejsaBMHCEUXB3iyqAwjxKfiEVSZKrgiLx3jMYNmhyX8qZQ/JhH5smsv8zh4oo+3jRnukuoGGuA4XBQDP1EOlGajfBHu+ZMSARDJTDRmEoHV/pScHqvCB85mvYmKyU9ndYpGDNXj0RwzY1d/RrJugyQSh+501o73sHtldgBf+tlTBD6j6U0UP1dSbEwXi+nhLbj8/M00t2L0ypKoHEmYY+DFGYuhP/3CzTQhjp7TJK+ituhiWGEKW0TEiXAS0L9+UWrbhv3qEgj8F7pTlv8qiQAP0mxXVDHi1RJPPiUuxAagMvHqCqpRFil+RcZR8bOSNsoG0DMuH+XPRLp4CRoqoYPD6XTBigs+e61MJgcwK9Zcx4GOxdiu1+ToQAXMcuB1+UAIHyvRv5ujbRVeyoHXFwPq6CoHfi8f4LlRot+QoyvyNPm7EIqB8bfJJC2GoNNfQ18P5pjfkCkhpYc3Szxtqe5pu3u3PMqLSVBDNSj9lhzjTISOMh98MV7C8CU06er7ax9lBBh4FpZ+P9vSgHNUtvPtEqdsZagMlG+VeBNL0tMx8o0yVnqjUs0U13kCwP8RKIPpHtIgSJWxAvqPge5OJ73ZCEd2xuJPMjFhcrCPoaLGqPDg8MMSh9MAS/gziYIFDPEgGY8gViM5RmhgOenPK8blIeDF82NU8skXU7yJjCbYRQwq9Tah4BLF392ti7fQ/nW0yApZr5VYdKqYFFfhd0ioSEUOiIVvQ5CLFt7ryunD5DBGWgEbfUeVshOhg/+VR71TopOPVJzhXXIU48CaqD5uL9gwJCn44D2VApDO3ZDLvVfe0uY2CkrY3ftklN3E3yXxHAhtnT662ioH6meGsYSTbIKV4thAVy3uDRJvhtNjJUgeltXA6yTeELMB3sIXYJwTYKven4+V4jjlmvFgi/fGMxRmWQV7vcQ7pDoSMtnW8Ry5gHn1sLntU1Kv4H1SX/y5IuhKfgCPcvsIdiN34oZN/YubVMzkBwv83t6pgQ9VNjA4mB6NR8EhzhJTvRHRTD8sU+YTOrt4Pt44Vbe8VWRpE/bwI3oIwql8vRz4qB7YUc8UDfEx3dWpNvofV+pAUFFVGB8vozPta9hd1hE+kfdVvPkkDDiLxiRfx2tpklqXIemncrp41M8UtI6XU60gblRRLnmflJ8GG4gPs5wHRzO6chalGJlMHpcMvMwfPqPFzbIs+CMX1cC7a8EgzTh8GQaflcUzDtSH59lr8Uk4T/b34cAfkuJzkD+g52/CEmag/3zpkBXDSWF08gvyeAoPtY+xeu8Aj4vUzxdhLSg09r5MgPxSWaiusEPJSBeAYvKCSQpDD6SwNlkrPrHVsLGclJ+GQMP1ZQV1ysdR2CoGKi5eO73s+i1WslTaYhlMlgtZTMUSr34lWZHzVMw4BCmOXaPEVKU4dejWS5pywooUt/QIlnqzCKrYNFlOzTE6pq7Sose3DA9rZ8PMuXLCMyF8PVNZQ4dmsbRtX91wTZ/1UdHrbnfdHdQj+QNQFCJVsV9e2XCvoFRvAza84D40tWDHCa3WwFM/o6tvlxthsKjI51oUjyV0qLDZXB/AVrYgorZcw9BvkyorhcKNfhJfp9Xj3WMYTY6jlCcw0jVEM7zrCTnDgTXGeo5Bh4UYqt+IuVCWn2r6o03Nra7+EQVZ6X9H8Qwh9bhi2p4OlcKgPqOCDnDIKqXzFfXKzRytcTK8JvAONUKcxNslrJLfa80WGyKNCVYP+uzAQ3zUSYMRamUgZOq9FLI21VA2gzyYLtLZdJF1jfR6NMvg2s0fq7BjLE11L6P6SgxmudE7pTNlY/Xssw2UhWcoGiycEZJ4sQRdp/AmHHKMJtiwXXhVgHtTzLowpstmTxHSJJaX21yZcQqj6fo7mXH5Nl5SAlqRRCbfjo+xm/h6l7EQVQuWkZencA412WfxUjOJrxcd44yMDcpYA5SvBhisJUlbmtKZdOPrNy0BixoVwn0OnndaAI91alg3f97n4PlHiW1uuL4GpeV2Ok6oO8bpT7fjkz1eyBEGZ4rLl7AA6HwfAvBuYSwQDtJFdDhDJ3sWyIIqPtk9vapcsbxX3ICxGamiL0wJFXs9t87/YAe4bi5ypWqBxBfA5yw6gB5w2fkPaFQzzYRIxX8iSleFrCsLR4ZQ+spSD7FE8xHGnad+EJ4FLB2vJ1QEXgiG2RWxjki3H+tItkT3VW7+Uej/UHnpx1GtT3Pfw8P66nQXEx1DLLEi10Yxo0dX8zyH3cOGKl9McZLLdb2M3P9SHN8SJfjT3pLi2Ja3Yao5pF0XF5RecprMXmA8t5/Ce7fwGHzui4uLnCRn36A3wgnumKFXbkwq/kvKOwMIjLMYReiHjmJUofjehPiP1XWzSIHbIxIZ7DMRWr9pJ15E4BEJQ+7iHQzJRDxmskULgL47UD50Koy7KSHsUVa3w4AICqhNSo7ISGWdOsj7/y0lnsLBWxzL5RTpWDTOtLwSDYdgJ+piNWU2HMSqVomRtbwfctoHxbm8byF5wcYo9HPF+gya5EG6JM4rMJO8z9/3oIvMhi4Dhhf0xF50Mp5GIyBuT0/pK4Gg/yPlxcpCCtX8L94x9sCpj7wIS8d671TcndSjgqPx+MQ9WqTJKLYnwzEsZLLfVE4qxV2K0IMKEex8cff/AcoQAADFmYubVeV1xtc5c2MQUC5y88IhAoIC4aZinDlsr2mVKNVYLU9aRwxKGwUfIkKTFD/uECgKmnrDMAhE0yqgQRmJM7NVqgiZMiOJJQoWEWO8QAARGyWkv3ftc477D+jzZD98s9693nX71v723t8+ZDJZK7MOx1e2LD2509Tpw2+YcdekC743+byrL79u3Ng7h40YPm2adbVulikvy5hlrTxTcdmUW6bdMXHyXVaZaXePmVXbKdbFLGMeyvpaebZi3M23TcwN/8qigwSHi5MzcugqPGLmr7ZvLw4pphNo5OeVipQhUseK6ybeMm3qxNzld0+c+s+5b0+9efL3b76FuFVWiHzSQgvd55hFSYol1rDUs8zJ2J0dvbJudqr47tZjNvpes/jT204vP8POtD6Wo96v2VnWPzMgk7HsD48cPlwcilKmP8w5Y2fbwHlm92UHXTtlwpS7pti3Jn73H6fdYcnZkMLZOZnW5W2L22a1NrVubt3Qdm+ubVbb7NbnWpsZjW1L2pbmWpvbAuwm/m5oW9Da2NrkJg05HJqw4aQttM1p3dw2v7UB9eBc68bWptzoYf0vsvLiVCsodY7V9c8utD7tyqwc3fQq/uQqrHIk/5iI8wkVoZ1pdqllMtnZFt+fZjIw8aNcuSza7YwSk4WxDpYpy861Oy9MM2Uw4SxWBMzCB9JMuZjTLFMBkzuQZipg7FTLVGbn2a6+aaZSzOmWqYIZfXWaqar8kdkJ1TbP+k1IM+3kQ23tYMqXpJnqyn+x8IVlqmFyz6SZ9vjEXSzTHqbn7jRzEowNkM98K69IMx1g5HMSTOidZjqK6W+ZDjAzhqeZTjCsr0xHmPDNNHOymFWa6XzrNinNnFKYaXuY9lPTTGf5UFsnmOyiNNMFJsrp+sy3JSvTTFcYXZ+TYa59Ps10E1ORRIu3pZlTYRStAubKd9NMdxhduVNgDh5LMz1gQi91Z4HdXZlmesKoO2UwRzqnmV4wqi0Lc/0ZaaY3THJNF1jL2WnmtMI17QyzcXiaOV0+dKcKZlhtmjmj0NFymHMvSTNn4qM1qtqeHptm+oihNs3nlBvTTA5G81HVS25JM31hilWXT04zXytU3Qnm4+lp5ix81OsuMF3mpJl+8jmSVN22JM30x0dVd4XZ/2CaGQATj0q6c2x1mjkbRt0RM3V9mhlYYNS3g5vTzKBC37rBfNicZs4R83Lic/WWNHOuGHxOhfnr19PMYPKE2qTXG36TZoaIodeK1vXdNDO0EK07TKffpZmv42P49IC5/XCaGVZgesJsO55mhouZYZlePCobK9LMCOX5wNpVV2cyyUO8+Ei3LA/9wWXdbup+9M23N645POTHH3534VO5Rzc+OGFtuVX8vgrWhtrajGW2ZWw7b73K3n/I8v6zB2p5W1g2AeePyVq8Ki9QZuF/HFj857zVD0Jhp4yx6IwxLuPygiIcyltUjdydxyUL2Irbx3kLjSiichTPYdEB15Uo6roBFuVdhm8XFLa71vaWIb9TS9AP8OeIf+6yUBlHxsJfEWlNPuvAttUC/t0BibY6MPstmbPEjT9Ekcu79EQCthrF+lQQQCFu/Aaq6HEHGDc7sKgVp70o7F3CHOAEaWWaOyBo/m3I7iiilwGn05lVLpP4JaBga7zhF6NtIJetcIBjowOzNxlPo4gPoljF+BK/JSjURbuTaiQvLCq2M1v6bGOZfmgB2DcsEJSD6PfCFkFURRVKXALKl7HchYSRUdw7BdxIVAnoSCqPF6hygL1M9+NHHdCMZx1Y3IQ8iCLeTo6O2EueT8UOboJtZkxHEXAJCzh5DKtiVIC1qkvRUph1BLK1Dsw2It+T4hVAB8YWxkj8oj85oCnHiWiMAyh+jmn8DqBfrYX/RM6oweIpQO5FeuKSIgY7MPs1GWbiYmcCqlEio3lEFwiLiS4QvQ6zE3kQRTiXeln4MaUisWBqAIv25C36HIv4S8DbjD9R1NN5glEzAFMmEXOiWcU7UURrAfswVbB9KMLNDixcjLJFir6Yc9UMGZYoGCCeDSMQhjAi2CyKUAegZwom+Vt1VPXHi2AFwjMwS7Fok6IFcBj/PnnLZZhIuJHImsgyl1hsdWD2EcUcwiVXyUkLLlXMfznF1APCXBgBlqg/NOwoHQ2HALeTeydySw1T3QSg5zHRkUQf7sBsF72fi4tX2AklMp5PdAeLtGJ9rsrj4DzGpdhVSnErYB12y1ySeIMDCy8hq7DQLWgXUBqSaIkifhYlFvE2FGE9gKZHxEAS9DYHZpcxtkvRl5S/4ERyLoMHqoWZKP5WdV6cBlwMVhpzKoJI95OoEgiPYxzuLgB7tUCFdmMSEFGQ/StUPc9PDjTb0AgUktrOMiqIY054Lln8ImBGjcUvIK+kC/EKAM0NE10yg24OmDSVdcHCRgF+xkCGHpojwCZj9RZyKQotLi3QsNwl9/2mFLBNmMQCv2I8hdkuFFE9Ju8zFjLeR6FWAiyMpaVvSTGCk1ZcJOM8059AAbEYQPwmzFMU8JEUH8BwE9kAYviL5+8IwoKMF7sk3S8dWPhvgn2JS/wpivc4OcrQ41bAvmC+DsaR4QSyXQ2TEFBL49iBscx+BFqPsd3nwOKVyDdQxLoin6HYhOxJXAczAfagAxL8kwN/7IdbpaBsu4YTyX5FRQZFLXIXUe16AGkKeXmDUUT8eT5ZBQIcXHxmyZGAcAVJw+wi6FygbEUNUqAr1Hiy6cEcpkAvYQkulmIo9f8UBdIaioo9KHilxJ9JkeOEOznMSpUAoCrrT9jnZSOwFrs8nX4ERbgBG/XrHpdJlV+BdwTmOMB5vAMLY7DXA1DR4tc4QRKeRNcxjGuFGY4rUoCD6cmzCJyyJTUpoKrdvQRI97b6Gv0bnn4rXOjAbB99+IEuwwA6VYUSGQVFAvBOSphoA8wyTFulaAUcolY6tddYgcUlGd3rkna86sDCfnIfwqUuwz3cknfpT3ABmwRgUQjgMwigDoxDHldFMwDrKOJhl1i84sAvV+iNbziBogGGl5JfSNrJY7QG3wYA0yvM12inavPn2u0OzL6VT94BYSiKZhQDCFtP2PjVFLC1mOh9pey6OuQg4ZP4KEgS1S9YxAaQA7fXIIog7CFQqEkBDqY9n2qLwK+T3EtAx3Ri5hKMI6E4EhDGF0KVAEcSiiMBHkpUCcSPyRj3EnBKKUpAxzE91/0J3YCdrXDAlBsd/AW2akKsxETFHU1jH3XAxXzWgf1/bL5O6AaxSzhZlUf7gAMCPIL9b7B/EXkURbQHhsVtvKmQLO6zHFjdqDHJag+Xw7Zwc1wBoS2CfZNlPxdGgNZYNAapLUL9BYDbmfsg5Bat3NMArNiI6EgUu8ktxWbkd3CJHwIc4m69HzlB0an5K+Dd1K1aBEk3oUqAeRnrdQcTUlEOzmPsxb0SRXwYsA5P1bCOlPU9HFguh6zCon4g4AK+jZC+nxDQ5iDuA7EdheGiO8PauSTLEVgUsbLIwtPi4nIusbz/lcRRUQ5OgvkD5rOogfvO+6DvGCSKOxxYoA67pJYlLTCuiTnOYPpFkMx6KHkcjMTmU+KHSZRSPSb57NFVjHc6sJiE4SAWqiB+HXMkr3J8AdRm7Hp2YKtpC0TPMrS6tqGI1sO8i2KZS6Lc6CAp7pV8ocruMAFGTY0xRVLBOge+VEOFLHYARjGQpLPmMnLbJyi2wDogtxE9Wo0i4s6MHkD5MnIxCjsMezdDsldR8Rgp30C2I2XYCKCH8SyXKC53YKELcmANLs0UdLzGnym2GBfrDdjFQPIGYEJ9SJkjuoD9GaYWqQ0DjyffXsVzXOL7iAOzJ5A7UETK/0cukuSZxBBQDfGTKG6Q4jEUk5jQPJekG5kCVg9gnyxAvvVQ9QzJlwoKe4Noq/P6GqGAh2D2M+Yw9ktxkwPfS4e3pBiIeStuki8R3WqYgIIJhPdh3qTe41KczaLViqF5SBQUD+AFie8JWXCJoo9wQXLN7AV/tP4vCt2c2hpwJIDrzApYDRiE8yKXTKCfA/9IC/+AwvJ078cokPEvVR6gzlc2ZiUAhS0g+im2lzKWowh/DzOPsYgxD4UvfhSRClhMNIHIg1BkCeiYqMq3FpQRr4oS4MAMiiMBYWMeUFPUzKfkInAvUSVgo2SMFxqrV4PCD9EORRvTT7Rc6s8KwKe+ppGpTCDN+CZfiUgmu9qB2RXIv2nCFGAfNAJ4BtpH+NgBB/5+sK1S9Ac8gWIEcphMLwPkLgLEFxUSVhcyF4ryt3JpIoH6S4D3ECW/lgJOqUUl4FR9twLIdeGBkmsiywFmUwQcAFJwJAB3+77yrkTZT2Z13JBfaAaD0axs5Guolt+rpJgFiF40m41sqMFU4GOSBYp3YAKHuLX1bWMN2HZFPiTnI7V81TUREZ9+TbZLV8Mj+rv2d7C98vz/CmNsHv9TAfcwpHwiT+RcXrVmbW9FYc4CODPnnmnQt4kGHcWrBDRV/+4tAVG+oXdQD5B7oRrVdQ1GUkU7UiB6K4/R4gKIFtHXn1GqFrmNZlzDwL25nAiRUUol961AxKMxPoLfbsztffx0AVuQupX0A1q0Dt8/Ih9EEbG1YZvsko+QRKFfE+z3WI2mXfL3J+kylyjOd8ASxOobWOhLzP6LgfQYDgiqR2SsLLYfdj2Kcwp12DEsFLi5tlDpIsBhFEifi4B+qAzG/uMcFFqaYTTVLnOJYosDC/sKFj59XCSJYXx+bcdEl1gg4vFGcr2ncP4PTh4nn6I9jkJvYYBvp5OHzBAUcpFUDAHr4SfJHk07cL3nAjGQKJ52wLpFfoJCaY3VJSk3rjZF7/XPX0DMb4/R83mr64kiPMlPNzkURENicZeD5KtEFvpKC51RIJMYgPgQKbCwfSoRl2gnVsRAUgBBAZ7FLTytXJDEsNe1WYkA0cOwAoF6faOrl2TcAuBaxwREkmGIA/2OZ7YAC7uRBnRGeS2Kn+SzCfg1wQQilfsOvwz3U7m6+lywaJlLFC0O/NVS1x/F3jJOeJiojmgXwRw8rMaphexYKUlAm7FG2tMNp5iFpT4pLJKwtzkwu4q5ysK+Th7eZ178e4QVCPcRTMAuYlzJqJbiVgCXMCYYEt/1DsxIZxVY2HZ8RxIZyQ3KfQ+gMmuuoEx/WndVTkA4iyIaUAxFESp5qTLZcJVL6l7oQJ8xiYX9gshyQdZ1GUMrBfyFDDBuajf1JuCrd40WFRKLagdmm0nrNxT5/YZC5torGIDKqFGVeFiB2CipF/KYnGhH9EkSFonF9xz4L1VuocRykdxbTVgBwiZMvTb9mFpfFIZv3QCiX+USxWAH/pzdqwul/AEXyXpNWKCOC8Xlfg1qRJ6wAtMYexj3oog+paQ1nLQfI0kUIgAsIrRb5IYDcJHk0vN+ArAHTxj7Sa3VY8r2jmD82K/lHBMMSTC6DFCXtV1M8tv9LAjJTgQToDLjtjkCUlgB/aZsx5FPENbKCDcDJ4WdgSJmUQMs4mvC1qLYS9HsHBPZkbAChE2YcD2BMOVnKIrGN/B6CgRDEowXMMB/m3YL5ZeLy2EEc3CSavTfDMfXcvnPBjwHqMeb2xEj4pKMric2Nk/PAn5f03phDn3ooFIOJ3CFFJcRlEvv8ghpBaL9nGAR+54Tl9BGMGIgUbzgIGmgW4ynS7hIJjEEFHQ5zfEsmzy/x5Ckomfw8d1CQw3qRmx4v/hu4Qe1hd0C8Xnq8rGL9N2CgDYJ/pUiYAK+WzgfoN3C6UjfLWSpOtNUzGP2fw==(/figma)-->Высокая степенью прозрачности конструкции , до 80%;

    Высокая степенью прозрачности конструкции , до 80%;

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(/figma)-->Могут монтироваться на стеклянных стенах;

    Могут монтироваться на стеклянных стенах;

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(/figma)-->Корпус может окрашиваться в различные цвета;

    Корпус может окрашиваться в различные цвета;

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(/figma)-->Как горизонтальная, так и вертикальная установка;

    Как горизонтальная, так и вертикальная установка;

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(/figma)-->Низкая ветровая нагрузка;

    Низкая ветровая нагрузка;

Производимые нами кластерные медиафасады

  • Показывать по элементов
  • Сортировать:

Стоимость кластерного медиафасада

Цена на фасады подобного типа складывается из следующих параметров:

  • Габаритные размеры конструкции – стоимость за квадратный метр будет ниже при большей площади;
  • Уровень требуемой яркости – мы изготавливаем как дневные, так и ночные варианты исполнения;
  • Расстояния между отдельными пикселями – от этого параметра зависят качество и разрешения транслируемого изображения;
  • Высоты расположения места установки – необходимость задействования дополнительных специалистов, спецтехники, оборудования;
  • Типа установленных элементов и комплектующих.
Кластерные медиафасады

Online Калькулятор стоимости нашей продукции

Тип изделия

  • Медиафасад
  • Экран

Выберите тип фасада

  • Реечный
  • Сетчатый
  • Кластерный
  • Не знаю
Длина экрана ?

Размеры экрана

Обратите внимание на место установки. Измерьте или прикиньте на глаз размер и определите формат Вашего экрана.

Лучшее соотношение сторон светодиодного экрана то, которое соответствует обычному формату видео и компьютерных программ: 4:3 или 16:9.

Пример экрана, в формате 4:3:

  • 8×6 м
  • 6×4 м
  • 4×3 м
  • 3×2,25 м
  • 2×1,5 м

В вертикальном соотношении сторон соответственно.

Пример экрана в формате 16:9:

  • 8×4,5 м
  • 6×3,375 м
  • 4×2,25 м
  • 3×1,68 м
  • 2×1,125 м

В вертикальном соотношении сторон соответственно.

130
Шаг пикселя мм. по ширине ?

Шаг пикселя

Чем меньше шаг пикселя, тем более качественное изображение можно отображать на светодиодном экране.

Для того чтобы подобрать оптимальный шаг пикселя, в первую очередь необходимо понять место для установки экрана, во-вторых определить минимальное расстояние, с которого будет читаться изображение.

Нет смысла выбирать шаг 3 мм, под экран с установкой на фасаде здания с минимальным расстоянием обзора 10 м.

Минимальное расстояние (МР) от экрана до зрителя прямо пропорционально шагу пикселя (ШП).

Например:
МР – 1 м = ШП – 1.2, 1.5 мм.
МР – 3 м = ШП – 3 мм.
МР – 10 м = ШП – 10мм.

1550
Высота экрана ?

Размеры экрана

Обратите внимание на место установки. Измерьте или прикиньте на глаз размер и определите формат Вашего экрана.

Лучшее соотношение сторон светодиодного экрана то, которое соответствует обычному формату видео и компьютерных программ: 4:3 или 16:9.

Пример экрана, в формате 4:3:

  • 8×6 м
  • 6×4 м
  • 4×3 м
  • 3×2,25 м
  • 2×1,5 м

В вертикальном соотношении сторон соответственно.

Пример экрана в формате 16:9:

  • 8×4,5 м
  • 6×3,375 м
  • 4×2,25 м
  • 3×1,68 м
  • 2×1,125 м

В вертикальном соотношении сторон соответственно.

150
Шаг пикселя мм. по высоте ?

Шаг пикселя

Чем меньше шаг пикселя, тем более качественное изображение можно отображать на светодиодном экране.

Для того чтобы подобрать оптимальный шаг пикселя, в первую очередь необходимо понять место для установки экрана, во-вторых определить минимальное расстояние, с которого будет читаться изображение.

Нет смысла выбирать шаг 3 мм, под экран с установкой на фасаде здания с минимальным расстоянием обзора 10 м.

Минимальное расстояние (МР) от экрана до зрителя прямо пропорционально шагу пикселя (ШП).

Например:
МР – 1 м = ШП – 1.2, 1.5 мм.
МР – 3 м = ШП – 3 мм.
МР – 10 м = ШП – 10мм.

1550
Площадь медиафасада, м²
Цена за 1 м² руб.
Примерная цена медиафасада

Тип экрана

  • Уличный
  • Интерьерный
Длина экрана ?

Размеры экрана

Обратите внимание на место установки. Измерьте или прикиньте на глаз размер и определите формат Вашего экрана.

Лучшее соотношение сторон светодиодного экрана то, которое соответствует обычному формату видео и компьютерных программ: 4:3 или 16:9.

Пример экрана, в формате 4:3:

  • 8×6 м
  • 6×4 м
  • 4×3 м
  • 3×2,25 м
  • 2×1,5 м

В вертикальном соотношении сторон соответственно.

Пример экрана в формате 16:9:

  • 8×4,5 м
  • 6×3,375 м
  • 4×2,25 м
  • 3×1,68 м
  • 2×1,125 м

В вертикальном соотношении сторон соответственно.

120
Высота экрана ?

Размеры экрана

Обратите внимание на место установки. Измерьте или прикиньте на глаз размер и определите формат Вашего экрана.

Лучшее соотношение сторон светодиодного экрана то, которое соответствует обычному формату видео и компьютерных программ: 4:3 или 16:9.

Пример экрана, в формате 4:3:

  • 8×6 м
  • 6×4 м
  • 4×3 м
  • 3×2,25 м
  • 2×1,5 м

В вертикальном соотношении сторон соответственно.

Пример экрана в формате 16:9:

  • 8×4,5 м
  • 6×3,375 м
  • 4×2,25 м
  • 3×1,68 м
  • 2×1,125 м

В вертикальном соотношении сторон соответственно.

110
Площадь экрана, м²
Шаг пикселя мм. ?

Шаг пикселя

Чем меньше шаг пикселя, тем более качественное изображение можно отображать на светодиодном экране.

Для того чтобы подобрать оптимальный шаг пикселя, в первую очередь необходимо понять место для установки экрана, во-вторых определить минимальное расстояние, с которого будет читаться изображение.

Нет смысла выбирать шаг 3 мм, под экран с установкой на фасаде здания с минимальным расстоянием обзора 10 м.

Минимальное расстояние (МР) от экрана до зрителя прямо пропорционально шагу пикселя (ШП).

Например:
МР – 1 м = ШП – 1.2, 1.5 мм.
МР – 3 м = ШП – 3 мм.
МР – 10 м = ШП – 10мм.

216
Цена за 1 м² руб. ?

Стоимость за кв. метр рассчитана примерно. Более точно мы рассчитаем все после оформления заявки

Примерная цена экрана
?

В стоимость монтажа включено:

?
Диоды повышенной яркости

Почему выбирают нас?

Компания «Медиафасады.рф» производит реечные светодиодные экраны на собственных производственных площадях с применением современных технологий
и импортного профессионального оборудования.

Мы более 12 лет специализируемся на производстве модульных конструкций из светодиодов различной сложности (медиафасадов, рекламных экранов, бегущих строк), оказании услуг под ключ от изготовления изделия до монтажа
и настройки.

Наши специалисты пристальное внимание уделяют качестве сборке и монтажа, своевременности выполнения каждого заказа. На все виды оказываемых услуг предоставляется гарантия.

Кластерные медиафасады

Наши выполненные проекты

НИИ "Дельта"

Медиафасад был установлен на самом высоком здании района Северное Измайлово "НИИ ДЕЛЬТА", высота которого составляет 132 м. Масштабная площадь экрана делает его эффективным носителем с уникальной обзорностью. Медиафасад закрывает западную сторону башни: его площадь составляет 2499,50 кв.м. Шаг экрана 25х31 мм, размер - 71х34 м.

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НИИ "Дельта"

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