Hello all, I started using DifferentialEquations package to solve a transit convection-diffusion equation with reaction, but the result looks strange.

Firstly, I define a

du/dt = -usg du/dx + Deg d^2u/dx

the boundary condition is

u(0) = Deg/usg * du/dx + u_in

u_in = 2

du/dx(end) = 0

the code is as follow, modified from the heat equation example in DiffEqOperators.jl

```
using DiffEqOperators, DifferentialEquations, Plots
plotly()
nknots = 100
h = 0.1/(nknots+1)
knots = collect(range(h, step=h, length=nknots))
ord_deriv = 2
ord_approx = 2
usg = 0.1
Deg = 2.2E-4
Δ1 = UpwindDifference(1, 2, h, nknots, -usg)
Δ2 = CenteredDifference(ord_deriv, ord_approx, h, nknots)
bc = RobinBC((1.0, -Deg/usg, 2.), (0.0, 1.0, 0.0),knots, 2)
#bc = Dirichlet0BC(Float64)
t0 = 0.0
t1 = 8
u0 = 0.3*exp.(1 .- knots) #u_analytic.(knots, t0)
step(u,p,t) = Δ1*bc*u + Deg*Δ2*bc*u #- 1.2E-1*u
prob = ODEProblem(step, u0, (t0, 2.))
sol = solve(prob, alg_hints = [:stiff])
surface(sol.t, knots, Array(sol), xlabel="t [s]", ylabel="L ")
```

The first interesting thing is that, without rteaction, u at the inlet is less than 2.

and secondly, u at the outlet increased. as can be seen in the figure below

when i replace the boundary condition by:

```
bc = RobinBC((1.0, 0., 2.), (0.0, 1.0, 0.0),knots, 2)
```

the first problem is solved, but the second problem is not. Is there anyone can give me some guidance? Thanks a lot!