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24 Computational Intelligence Algorithms
FIGURE 2.2 Neural engineers and the professional chain [8].
Some examples of neural engineering and neuromodulation include [11, 12]:
1. Deep brain stimulation (DBS): electrodes that are implanted in the body to manipulate signals transmitted from the brain; used as a treatment for Parkinson’s disease, dystonia, and obsessive-compulsive disorder.
2. Transcranial magnetic stimulation (TMS): a procedure that involves the use of magnets to inuence activities of desired areas in the brain to cure depression, anxiety, and chronic pain.
3. BCIs: Allow patients with paralysis, neural disorders, or tetraplegia, who could not speak or manipulate anything, to use their minds to command devices and participate in social activities.
4. Neuroprosthetics: prosthetics such as articial limbs and organs that could be operated through signals from the brain to enable those who have had their limbs or organs amputated or damaged to have their limbs or organs replaced.
5. Neurofeedback training: forms mental and neural pathways, which increases attention, memory, and overall intellectual performance.
6. Optogenetics: exploits light to manipulate granulocyte-macrophage (GM) brain cells, map the mind/brain, and inuence behaviors.
FIGURE 2.3 Neurotechnology developmental cycle [13].
7. Neural dust: innovative nanobots inserted into the human skull that record the brain’s signals and may cure brain-related diseases.
8. Graphene-based BCIs: semi- and fully implantable systems that can record and interpret signals from the brain so that devices can be operated with a high degree of accuracy.
25 Brain Challenges and Opportunities in Computational Neurology
All of these progressive technologies can bring significant change to the healthcare industry, act socially beneficial by positively affecting the patient’s standard of living, and alter the human condition for the better. Figure 2.3 explains about the developmental cycle of the neurotechnology process.
2.5 TOWARD PERSONALIZED MEDICINE IN NEUROLOGY
Personalized medicine in neurology is dened as the practice of providing medical treatment concerning a patient’s genetic, environmental, and social individuality. Some key aspects include [14, 15]:
• Genomic medicine: in its simplest form, utilizing genetic information to forecast susceptibility to diseases and the likely individual response to treatment
• Precision neurotherapeutics: an individualized approach to treatment using the possibilities of pharmacogenomics to create highly specic treatments for certain dysfunctions in the patient’s brain
• Pharmacogenomics: changing or modifying the type of drugs given depend­ing on the patient’s genetic makeup
• BCIs: designing neural interfaces to be personalized to the point that one can optimize their use for communication as well as control
26 Computational Intelligence Algorithms
• Neuroimaging biomarkers: to develop imaging markers that would dene the disease early and help monitor the effectiveness of the treatment modal­ities employed
• Personalized neurorehabilitation: assuming individual rehabilitation strategies by checking with the aficted segment of the brain and typical demeanor
• Lifestyle medicine: personalizing nutrition, exercise, and other aspects of a lifestyle according to a person’s genetic makeup and functions of the brain
Applications and uses of key aspects that indicate personalized medicine in neu-
rology include:
1. Genomic medicine: introducing genetics to help identify tendencies and reactions to intervention in diseases.
2. Precision neurotherapeutics: the service provision that would entail the application of specialized pharmacology that would in effect be targeted toward treatment that in most cases is concerned with specic aspects of a given patient’s brain.
3. Pharmacogenomics: employing the reaction that occurs at the genetic level of an individual using pharmacogenomic and pharmacogenetic testing to establish which drug is appropriate for the patient or the most suitable dose.
4. BCIs: methods and approaches for tailor-made neural systems.
5. Neuroimaging biomarkers: identifying the imaging markers useful in the early detection of the disease or in following up those treatments or thera­pies that are being offered to the patients.
6. Personalized neurorehabilitation: the competency of establishing and passing such rehab charts due to the evaluation of brain functions and behavior.
7. AI in neurology: applying AI not only in the primary inherent big data analysis but also in the prognosis of that concrete individual treatment plan.
The concept of individualized patient healthcare professional treatment in neuro­logical science relates to increasing the probabilities of enhanced handling, recov­ery, and patient satisfaction with their treatment regimen tailored to suit the specic needs of the patient.
Computational neurology involves computational methods and applying math­ematical formulations to understand and become involved briey in model neuro­logical processes. These methods and models offer different types of perspectives and tools to analyze and understand the complex dynamics of the nervous system from the standpoint of computational neurology. Some methods are explained in
Table 2.1 [16].
TABLE 2.1
C
dV
dt
hI
t()
()
−
C
dVdtVE
R
m
,
C
m
I
ion
I
ext
I
ion
g
()()
()
=−+−+−gg3,
I
ionNakL
g gg, ,andNa KL
E
Na
E E
KL
,and
m hn,,and
R
m
E
L
V
th
∑∑
E
ss
ij
i
ii
1
.
∑∑
<
,
E
ij
ii
i
s
i
w
ij
−
Ps
eT
Z
Es()/
Computational Neurology Methods
1. Neuronal models
• Hodgkin−Huxley model: This model describes how any potential action in neurons is initiated and propagated. It uses a set of differential equations to model the membrane potential V(t), ionic current, and gating variables:
• Leaky integrate-and-re (LIF) model: This is a similar model that describes a neuron’s membrane potential V input currents:
IVnm
mion ext
(, ,,)=− +
27 Brain Challenges and Opportunities in Computational Neurology
with leakage and
L
+
It
is the total ionic
is
where
is the membrane capacitance,
current, and
=−
m
is the external current. The ionic current
given by:
NamhVE Kn VE LV E
where
are the conductance’s of sodium,
potassium, and leak channels, respectively, and
4
, are their reversal potentials. The gating variables follow their own differential equations. resistance and
is the resting potential. If V reaches a threshold
is the membrane
, the neuron “res” and the potential is reset.
2. Network models • Hopeld network: This type of recurrent neural network serves as an associative memory system. The energy function
for a
Hopeld network with binary units can be expressed as:
=− +
ws
ij ij
2
θ
• Boltzmann machine: This is a stochastic recurrent network that models complex probability distributions. The energy of a states is:
=− −
swss bs
()
ij ij
where
are the binary states,
are the weights, and i are the thresholds. The network seeks to minimize this energy function to converge to a stable state. i are biases. The probability of a state is given by the Boltzmann distribution:
=
()
where
is the temperature and Z is the partition function.
,
(Continued)
28 Computational Intelligence Algorithms
x t
()
X f
()
ˆ
.X
−ˆ
x t
()
∞
wa
,
−∞
I XY
(;
pxy
;
˜˜
()
(,)
.I
,
()
x˙ y˙
()
˜
˜°
ˆL()
˜
=−
t
+1
t
˜
()
dV
V
3
−+
WI
dt
3
dW
(
)
,
dt
,,a and b
TABLE 2.1 (Continued) Computational Neurology Methods
3. Signal processing
• Fourier transform: It is used to analyze the frequency components of neural signals. For a signal transform
• Wavelet transform: Wavelet transform provides time-frequency representation of signals. Continuous wavelet transforms (CWT) of a signal
is:
= ()
f xte
()
˜
with wavelet function
− j
2ˇ f
is:
t
dt
, its Fourier
4. Information theory
5. Optimization and learning
6. Neurodynamic
x
where
is the scale parameter and
• Mutual information: This measures the amount of information obtained about one random variable through another. For random variables Xand
• Gradient descent: This optimization method is used in training neural networks. For a loss function
where ὴ is the learning rate and L function with respect to parameters
• Fitzhugh−Nagumo model (FNM): This model is a simple version of Hodgkin−Huxley model that captures the essential dynamics of excitable systems:
where and
, mutual info
=
XY
(
)
is the membrane potential,
are parameters controlling the dynamics.
˜
ˆa a
pxyl
=−
V
=
+ − bW
Va
1 tb
= xt()
( ,b)
−
˘
°
is the translation parameter.
) is:
t
.
dt
*
og
px py
()
, the update rule is:
t
,
is the gradient of the loss
is the recovery variable,
2.6 CONCLUSION AND FUTURE DIRECTION
Computational neurology has the potential to revolutionize the elds of neuro­science and neurotechnology by providing a deeper understanding of the brain and its functionalities. It uses models like mathematics to simulate neuroprogres­sive processes. Researchers can gain insights into the underlying mechanism of
29 Brain Challenges and Opportunities in Computational Neurology
neurological disorders, like Alzheimer’s, Parkinson’s, and epilepsy. This knowl­edge can be used to develop more effective treatments and interventions for these conditions.
Moreover, computational neurology plays a crucial role in the development of BCIs, which help to improve the quality of life for individuals with severe motor dis­abilities. Additionally, computational neurology will help to build neural prosthetics, such that devices will restore lost sensors and functions by directly interacting with the nervous system. These prosthetics can give a good change in people who are suffering from spinal cord injuries or any other neurological diseases. Early diagno­sis of neurological disorders, BCIs, and neurofeedback training improve skills and neurostimulation therapies and drug developments and use of AI in computational neurolog y.
REFERENCES
1. Lytton, W. W. (2002). From Computer to Brain: Foundations of Computational Neuroscience. Springer Science & Business Media.
2. Wong-Lin, K., McClean, P. L., McCombe, N., Kaur, D., Sanchez-Bornot, J. M., Gillespie, P., … & McGuinness, B. (2020). Shaping a data-driven era in dementia care pathway through computational neurology approaches. BMC Medicine, 18, 1–10.
3. Leaman, R., Khare, R., & Lu, Z. (2015). Challenges in clinical natural language pro­cessing for automated disorder normalization. Journal of Biomedical Informatics, 57, 28–37.
4. Simonyan, K. (2013). Deep inside convolutional networks: Visualising image classi­cation models and saliency maps. arXiv preprint arXiv:1312.6034.
5. Patel, R., Vaghela, R., Chopade, M., Patel, P., & Bhatt, D. (2021). Integrated neuroin­formatics: Analytics and application. In Knowledge Modelling and Big Data Analytics in Healthcare (pp. 133–143). CRC Press.
6. Bisset, K. R., Chen, J., Feng, X., Kumar, V. A., & Marathe, M. V. (2009, June). EpiFast: a fast algorithm for large scale realistic epidemic simulations on distributed memory systems. In Proceedings of the 23rd international conference on Supercomputing (pp. 430–439).
7. Prajapati, R., & Emerson, I. A. (2022). Construction and analysis of brain networks from different neuroimaging techniques. International Journal of Neuroscience, 132(8), 745–766.
8. Bassett, D. S., Khambhati, A. N., & Grafton, S. T. (2017). Emerging frontiers of neu­roengineering: A network science of brain connectivity. Annual Review of Biomedical Engineering, 19(1), 327–352.
9. Hetling, J. R. (2008). Comment on ‘what is neural engineering?’. Journal of Neural Engineering, 5(3), 360.
10. Durand, D. M. (2006). What is neural engineering?. Journal of Neural Engineering, 4(4), E01.
11. Budman, E., Deeb, W., Martinez-Ramirez, D., Pilitsis, J. G., Peng-Chen, Z., Okun, M. S., & Ramirez-Zamora, A. (2018). Potential indications for deep brain stimulation in neurological disorders: An evolving eld. European Journal of Neurology, 25(3), 434–e30.
12. Tan, L., Jiang, T., Tan, L., & Yu, J. T. (2016). Toward precision medicine in neurological diseases. Annals of Translational Medicine, 4(6), 104.
30 Computational Intelligence Algorithms
13. Charkhkar, H., Cuberovic, I., Dorval, A. D., Tyler, D. J., Welle, C. G., Widge, A. S., & Zariffa, J. (2019). Neural engineering: The process, applications, and its role in the future of medicine. Journal of Neural Engineering, 16(6), 063002.
14. Jain, K. K. (2005). Personalized neurology. Personalized Medicine, 2(1), 15–21.
15. Langanke, M., Brothers, K. B., Erdmann, P., Weinert, J., Krafczyk-Korth, J., Dörr, M., … & Assel, H. (2011). Comparing different scientic approaches to personalized medicine: Research ethics and privacy protection. Personalized Medicine, 8(4), 437–444.
16. Kass, R. E., Amari, S. I., Arai, K., Brown, E. N., Diekman, C. O., Diesmann, M., … & Kramer, M. A. (2018). Computational neuroscience: Mathematical and statistical perspectives. Annual Review of Statistics and its Application, 5(1), 183–214.
Challenges and
3
Opportunities in Computational Neurology
S. Vijayanand and C. Priya
3.1 INTRODUCTION
The human brain is one of the most complex systems in the known universe, con­sisting of approximately 86 billion neurons that form a vast network of trillions of interconnected synapses [1]. This intricate biological circuitry enables our thoughts, perceptions, behaviors, emotions, and the very essence of consciousness itself. Unraveling the mysteries of how the brain processes information, learns, stores memories, and gives rise to the richness of human experience has been one of the greatest scientic challenges humanity has undertaken. Computational neurology, also known as computational neuroscience, is an interdisciplinary branch of science that integrates knowledge of neuroscience, computer science, physics, mathemat­ics, and other sciences to develop and utilize computational models and simula­tions in studies on the structure and functions of the brain and nervous system [2]. Computational neurology researches the basic principles and mechanisms driving neural computation, cognition, and behavior by incorporating insight from strong computational methodologies and a wide variety of disciplines. During the last few decades, the exponential increase in computing power was complemented by rapid advances in neuroimaging technologies and access to large-scale neural data to bring computational neurology to the forefront in brain research. Sophisticated computa­tional models and simulations have provided insight into the complex dynamics of neural circuits, the representation of information in the brain, and neural correlates for several cognitive functions previously unmatched [3].
Yet, along with these impressive achievements, the key challenges to computa­tional neurology come from the complexity of the brain and from the limitations of models and methodologies at our disposal. Activities of the brain span a very wide range of spatial and temporal scales, from the nanoscale of molecular and ionic interactions to the macroscopic scales of the organization of brain regions and networks [4]. Capturing this multiscale nature of brain dynamics within a unied computational framework still constitutes one of the major challenges. Besides, the brain is highly plastic and able to adapt; it keeps readapting and reorganizing its neural circuits due to environmental input, learning, and experience throughout its
DO I: 10.1201/ 97810 03520 34 4 - 4
31
32 Computational Intelligence Algorithms
life. This dynamic and ever-changing nature of neural computation, in turn, presents another level of difculty in developing computational models able to represent and account for it with precision.
This chapter will touch on some of the most important challenges pending in computational neurology, including, but not limited to, the problem of the complex­ity of the brain; the limitations of current data acquisition techniques; issues with model validation; the integration of disciplines and methodologies; and the inter­pretability of complex computational models. Moreover, we shall discuss exciting opportunities and possible future directions awaiting us as we continue to expand the boundaries of brain research using computational approaches. In returning to these challenges and capitalizing on the newest achievements in machine learning, articial intelligence, neuromorphic computing, and brain−computer interfaces (BCIs), computational neurology could evoke nothing but breathtaking discover­ies that may not only substantially advance the understanding of the brain but also enable the development of radically new applications in such areas as precision medicine, enhancement of cognition, and building smart systems inspired by bio­logical intelligence [5].
What is now required is interdisciplinarity, sharing not only knowledge and insight but embedding these various standpoints and methodologies within one great endeavor. It is only by serious effort across disciplines that the secrets of the brain will be unwoven and the full power of computational neurology unlocked. The major challenge in the eld of computational neurology is to take care of the huge complex­ity of the brain along with the various spatial and temporal scales. The brain contains almost 86 billion neurons at the microscale, with each making several thousand connections with other neurons through synapses. Indeed, the work from this dense interconnectedness gives rise to the amazing ability of information processing by the brain. Similarly, continued development in computational models is put into practice in order to simulate the dynamics of the brain from higher to ner scales. The recent editorial publications published bring out how cognitive function−simulating mod­els and mental disorder−simulating models facilitate grasping not only normal brain activities but also pathological states like schizophrenia and depression [6]. However, even the most negligible percentage of neural circuitry in the brain involves compu­tationally intensive tasks to model and simulate. A single neuron itself is a highly complex computational machine that integrates and processes incoming signals through detailed electrochemical dynamics. The modeling of behavior by billions of interacting neurons, all singular in their properties and again singularly connected with others, quickly becomes computationally infeasible for even the most powerful supercomputers.
The brain also acts over a huge range of spatial scales, from the nanoscale interac­tions of molecules and ions to the macroscopic organization of brain regions and net­works. It is a big challenge to capture the multiscale nature of brain dynamics using current computational models, which tend to focus on one particular scale or level of abstraction. The temporal complexity of brain activity also poses a formidable challenge. Neural computations occur across a wide range of timescales, from the millisecond dynamics of action potentials to the slower processes of synaptic plastic­ity, learning, and memory consolidation that unfold over hours, days, or even years.
33 Challenges and Opportunities in Computational Neurology
Bridging these disparate timescales within a unied computational framework is an area of active research.
3.2 CHALLENGES IN COMPUTATIONAL BRAIN MODELING
3.2.1 COMPLEXITY OF NEURAL NETWORKS
The human brain encompasses approximately 86 billion neurons, each form­ing connections (synapses) with thousands of other neurons in incredibly dense, recursively networked architectures [7]. The total number of synapses is esti­mated around 100−500 trillion. This vast, heterogeneous connectivity gives rise to the brain’s prodigious information processing capabilities. However, the sheer combinatorial complexity makes modeling entire brain networks a grand chal­lenge for computation. Current neural simulations are highly simplied com­pared to biological reality, often abstracting away much of the intricate biological details [8]. Capturing the dynamic, nonlinear interactions of such an immense network is extraordinarily difcult, requiring massive computational resources and novel modeling approaches. Even modeling a small fraction of the brain’s neural circuitry is a formidable task. For instance, the Blue Brain Project’s recon­struction and simulation of a rat cortical microcircuit, comprising around 31,000 neurons and 37 million synapses, required a supercomputer and took years of effort. Scaling such detailed simulations to the level of the entire human brain, with its billions of neurons and trillions of synapses, remains an immense com­putational challenge.
3.2.2 BRIDGING MULTIPLE SCALES AND MODALITIES
Brain functions and neural coding emerge across multiple spatial and temporal scales, from molecular events within synapses, to neuronal membrane potentials, to network-level oscillations, to systemwide cognitive functions. Bridging these scales in unied computational models is extremely complicated since each scale involves different types of data, theories, and modeling approaches. For example, biophysi­cal models simulate neurons as multicompartment structures based on cable theory, while cognitive models use systems of interacting units approximating brain areas or functions. Integrating bottom-up molecular data with top-down cognitive constraints in a neurobiologically constrained manner is a key challenge [2]. Additionally, the brain exhibits a wide range of dynamics across different timescales, from the mil­lisecond dynamics of action potentials to the slower processes of synaptic plastic­ity, learning, and memory consolidation that unfold over hours, days, or even years [9]. Capturing these disparate timescales within a unied computational framework remains an open challenge in the eld.
3.2.3 LIMITATIONS OF NEURAL DATA
Despite signicant development in multimodal neuroimaging and neural recording techniques using fMRI, PET, EEG, calcium imaging, and multielectrode arrays, at