Merge pull request #641 from ArnoStrouwen/LT

[skip ci] LanguageTool 5

Author: ChrisRackauckas

docs/src/solvers/dde_solve.md

@@ -42,8 +42,8 @@ The Rosenbrock methods are good choices in these situations.
 
 Lags are declared separately from their use. One can use any lag by simply using
 the interpolant of `h` at that point. However, one should use caution in order
-to achieve the best accuracy. When lags are declared, the solvers can more
-efficiently be more accurate. Constant delays are propagated until the
+to achieve the best accuracy. When lags are declared, the solvers can be more
+efficient and accurate. Constant delays are propagated until the
 order is higher than the order of the integrator. If state-dependent delays are
 declared, the algorithm will detect discontinuities arising from these delays and
 adjust the step size such that these discontinuities are included in the mesh, if

docs/src/types/nonautonomous_linear_ode.md

@@ -1,7 +1,7 @@
 # [Non-autonomous Linear ODE / Lie Group Problems](@id nonauto_dynamical_prob)
 
 Non-autonomous linear ODEs show up in a lot of scientific problems where
-the differential equation lives on a manifold such as Lie Group. In these
+the differential equation lives on a manifold, such as a Lie Group. In these
 situations, specialized solvers can be utilized to enforce physical bounds
 on the solution and enhance the solving.
 
@@ -48,7 +48,7 @@ end
 ```
 
 has a state-dependent linear operator. Note that many other `AbstractDiffEqOperator`s
-can be used and `DiffEqArrayOperator` is just one version that represents `A` via
+can be used, and `DiffEqArrayOperator` is just one version that represents `A` via
 a matrix (other choices are matrix-free).
 
 Note that if ``A`` is a constant, then it is sufficient to supply ``A`` directly without