Assura Convex Light 1-piece drainable pouch

With Assura 1-piece drainable, the adhesive barrier is permanently attached to the pouch. To change the pouch, the whole appliance is removed and replaced at once.

Assura 1-piece drainable appliances are available with flat, convex light, or convex adhesive barriers. The full line includes transparent and opaque pouches with barriers that are pre-cut (already cut to size) or "cut-to-fit" (meaning they can be cut to achieve a custom fit).

Spiral adhesive, for security and skin-friendliness

The Assura spiral adhesive is a combination of materials designed for security and protection in a spiral structure, for:

• Secure adherence to your skin
• Absorption of moisture from your skin - providing skin-friendliness and protection from irritation

A comfortable and discreet pouch

Assura 1-piece drainable has a range of features designed to offer comfort and discretion:

• EasiClose™outlet - the outlet is easy to empty and clean, and has an integrated Velcro® closure that can be easily tucked away – without the need for a closure clamp.
• Efficient filter - the integrated three-layer filter neutralizes odor and avoids the risk of the pouch "ballooning," causing unnecessary bulges.
• Soft backing fabric - strong and water-repellent, allowing for easy drying after a shower or a dip in the pool.

Convexity for stomas that are difficult to manage

Assura 1-piece drainable is available with two different levels of convexity, designed to help a stoma that is difficult to manage: for example, a stoma that is flush, retracted, or located in a skin fold. It applies pressure on the peristomal skin to reduce the risk of leakage by allowing the stoma to protrude.

Convex light:
A solution for flush or slightly retracted stomas, providing extra security through light and delicate pressure on the abdomen.
Convex:
A solution for retracted stomas and deep skin folds and scars, providing extra security through moderate to high pressure on the abdomen.
Ask your ostomy nurse for more information about convexity.