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Прозрачные медиафасады

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Медиафасады и рекламные экраны
Ещё

 

Прозрачные медиафасады
  • Производство
  • Монтаж
  • Прозрачные медиафасады

Прозрачные медиафасады

Прозрачные медиафасады обладают высокой степенью прозрачности и яркости. Это позволяет транслировать видеоролики и различные графические изображения. Изделия предназначены для установки внутри помещения на поверхности стеклянных перегородок и стеновых перекрытий. Подобные медиафасады пользуются широкой популярностью среди предприятий розничной торговли, event-индустрии и автослонов.

Ключевые особенности

Толщина экрана от 5 мм, что позволяет обеспечить легкость, гибкость и светопроницаемость конструкции.
При желании заказчика медиафасады могут обрезаться
для получения требуемой формы рабочей поверхности.
Это позволяет добиться необходимых габаритных размеров без проведения предварительных замеров. Готовые изделия поставляются в виде конструкционных решений со стеклянными элементами, стойками, самоклеющейся пленкой, которая подходит для крепления на любые поверхности.

Основные преимущества

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(/figma)-->Используются максимально незаметные светодиоды;

    Используются максимально незаметные светодиоды;

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(/figma)-->Реализация нестандартных маркетинговых задач;

    Реализация нестандартных маркетинговых задач;

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(/figma)-->Экономия пространства и доп. крепежных элементов;

    Экономия пространства и доп. крепежных элементов;

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(/figma)-->Трансляция видеоизображений на любых поверхностях;

    Трансляция видеоизображений на любых поверхностях;

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(/figma)-->Сокращает затраты на электроэнергии до 30%;

    Сокращает затраты на электроэнергии до 30%;

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(/figma)-->Интеграция с устройствами визуальной рекламы;

    Интеграция с устройствами визуальной рекламы;

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(/figma)-->Высокая степень прозрачности от 60 до 95%;

    Высокая степень прозрачности от 60 до 95%;

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(/figma)-->Не требуют согласования в государственных органах;

    Не требуют согласования в государственных органах;

Производимые нами прозрачные медиафасады

  • Показывать по элементов
  • Сортировать:

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.

Прозрачные 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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  • Адрес: Москва, ул. Складочная, д. 1, стр. 7.
  • +7499-403-14-88
  • mediafasadi@mail.ru
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