## How to increase the width of Tier Price box in advanced pricing

I overwritten Magento\Catalog\Ui\DataProvider\Product\Form\Modifier\AdvancedPricing:getTierPriceStructure()

Custom fields are added to the advanced pricing section but the width of the custom fields are very small.

Can anyone help me how to increase the width for custom fields.

Magento version 2.1.5EE 

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## Increase Conversion (Abandoned shopping cart)

The user added the product to the shopping cart, but did not buy it and left the site.
– How do you solve this problem?
– Is this a problem for you?
– How do you interact with this user?
– Do you consider email and remarketing an effective tool?
– Knowing that the user added your product to the shopping cart you are ready to offer him conditions better?
Last question:
The user added goods to the shopping cart and left the site, but he had this product left in the application, and a link…

Increase Conversion (Abandoned shopping cart)

## When does the spectral radius strictly increase?

For bounded linear operators $$A$$ and $$B$$ on a Banach space $$X$$, I’m looking for results which imply that $$r(A) < r(A+B)$$ (note the strict inequality), where $$r(A)$$ denotes the spectral radius of $$A$$. Are there any assumptions on the operators $$A$$, $$B$$ which will guarantee this?

I should not have left this so general; specifically, I have two integral operators $$A$$, $$B$$ on $$L^1(0,1)$$. I know the spectral radius for $$A$$, but all I know about $$B$$ is that it’s compact with a non-negative kernel. Ideally, I would like to show that $$r(A).

Here’s some more information regarding the operators: $$(A\psi)(y) := \int_0^1 s(x)g(y,x) \psi(x) \, dx,$$ and $$(B \psi)(y) := \int_0^1 d(y)f(x) \psi(x) \, dx$$ where all component functions are continuous and non-negative (in fact, take $$s(x)$$, $$d(y)$$, and $$f(x)$$ to be strictly positive on $$[0,1]$$). The function $$g(y,x)$$ has some properties that allowed me to compute $$r(A)$$ exactly.

These operators came up in a mathematical ecology model, and none of them have self-adjoint kernels.