Wavelet entropy and complexity–entropy curves approach for energy commodity price predictability amid the transition to alternative energy sources
Chaos Solitons & Fractals,
Journal Year:
2024,
Volume and Issue:
184, P. 115005 - 115005
Published: May 23, 2024
In
recent
years,
energy
commodities
have
emerged
as
pivotal
and
widely
debated
subjects,
driven
by
their
profound
influence
on
the
global
economy
intricate
interconnections.
Moreover,
challenges
stemming
from
predictability
of
commodity
prices
become
a
prominent
intensifying
focus
discussion.
To
this
aim,
in
paper,
we
employ
wavelet
analysis
with
an
entropy
approach
to
investigate
evaluate
fluctuations,
low-frequency
events,
rare
events
consequent
such
time
series.
particular,
can
differentiate
high-frequency
movements
series,
is
valuable
mathematical
tool
used
state
disorder,
randomness,
or
uncertainty
Specifically,
Rényi
Entropy
instead
Shannon
because
it
allows
for
enhanced
consideration
spikes
Therefore,
analyze
use
Wavelet
(WRE)
complexity–entropy
curves
combining
transform
entropy.
Finally,
apply
our
real
financial
data,
including
indices
that
describe
transition
alternative
resources.
Language: Английский
Geopolitical risk and uncertainty in energy markets: Evidence from wavelet-based methods
Ivan De Crescenzo,
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Loretta Mastroeni,
No information about this author
Greta Quaresima
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et al.
Energy Economics,
Journal Year:
2025,
Volume and Issue:
unknown, P. 108281 - 108281
Published: Feb. 1, 2025
Language: Английский
Wavelet and Deep Learning Framework for Predicting Commodity Prices Under Economic and Financial Uncertainty
Mathematics,
Journal Year:
2025,
Volume and Issue:
13(8), P. 1346 - 1346
Published: April 20, 2025
The
analysis
of
commodity
markets—particularly
in
the
energy
and
metals
sectors—is
essential
for
understanding
economic
dynamics
guiding
decision-making.
Financial
uncertainty
indices
provide
valuable
insights
that
help
reduce
price
uncertainty.
This
study
employs
wavelet
analyses
energy-based
measures
to
investigate
relationship
between
these
prices
across
multiple
time
scales.
approach
captures
complex,
time-varying
dependencies,
offering
a
more
nuanced
how
influence
fluctuations.
By
integrating
this
with
predictability
measures,
we
assess
enhance
forecasting
accuracy.
We
further
incorporate
deep
learning
models
capable
capturing
sequential
patterns
financial
series
into
our
better
evaluate
their
predictive
potential.
Our
findings
highlight
varying
impact
on
prices,
showing
while
some
offer
information,
others
display
strong
correlations
without
significant
power.
These
results
underscore
need
tailored
models,
as
different
commodities
react
differently
same
conditions.
combining
wavelet-based
machine
techniques,
presents
comprehensive
framework
evaluating
role
markets.
gained
can
support
investors,
policymakers,
market
analysts
making
informed
decisions.
Language: Английский
Kaldor–Kalecki Business Cycle Model: An 80-Year Multidisciplinary Retrospective
Nonlinear Dynamics,
Journal Year:
2025,
Volume and Issue:
unknown
Published: May 6, 2025
Language: Английский
Quantifying predictive knowledge: Wavelet energy α-divergence measure for time series uncertainty reduction
Chaos Solitons & Fractals,
Journal Year:
2024,
Volume and Issue:
188, P. 115488 - 115488
Published: Sept. 6, 2024
Language: Английский
Effects of the climate-related sentiment on agricultural spot prices: Insights from Wavelet Rényi Entropy analysis
Energy Economics,
Journal Year:
2024,
Volume and Issue:
unknown, P. 108146 - 108146
Published: Dec. 1, 2024
Language: Английский
Refining Heisenberg’s principle: A greedy approximation of step functions with triangular waveform dictionaries
Mathematics and Computers in Simulation,
Journal Year:
2024,
Volume and Issue:
225, P. 165 - 176
Published: May 18, 2024
In
this
paper,
we
consider
a
step
function
characterized
by
real-valued
sequence
and
its
linear
expansion
representation
constructed
via
the
matching
pursuit
(MP)
algorithm.
We
utilize
waveform
dictionary
based
on
triangular
as
part
of
algorithm
representation.
The
is
comprised
waveforms
localized
in
time-frequency
domain.
view
this,
prove
that
are
more
efficient
than
rectangular
used
prior
study
achieving
product
variances
domain
closer
to
lower
bound
Heisenberg
Uncertainty
Principle.
provide
MP
solvable
polynomial
time,
contrasting
common
exponential
time
when
using
Gaussian
windows.
apply
simulated
data
real
GDP
from
1947–2024
demonstrate
application
efficiency.
Language: Английский